EFFICIENT PARALLEL IMPLEMENTATION OF THE LMS ALGORITHM ON A MULTI-ALU ARCHITECTURE
“Rising”Intonationon“Falling”Tones
“Rising” Intonation on “Falling” TonesMasayuki GibsonCornell UniversityThe nature of the interaction between sentence level intonation and lexical tone varies from language to language. This is clearly evident in how “rising” intonation (an intonational contour that is perceived as rising) interacts with the lexical tones on words near the right edge of the utterance in different languages. Adherents of the ToBI-style notation (Pierrehumbert and Beckman 1988, e.g.) analyze such utterances as bearing a H boundary tone at the right edge. While this is a reasonable analysis, it is a necessarily language-dependent one that is insufficient to capture the typological variation that is apparent upon inspection of data from multiple languages. Yi Xu’s (2005) PENTA model treats tones and intonation as separate functions that are implemented by the Phonetics in parallel. This model assumes that tone and intonation do not interact in the Phonology. Results from production and perception experiments that were conducted in several languages for this study, including Shiga Japanese, Mandarin, Cantonese, and North Kyeongsang Korean suggest that any model of speech melody must allow for both language-specific phonetic implementation and for the interaction of tone and intonation in the Phonology.Shiga Japanese: Unlike in Tokyo Japanese, finally-accented words in SJ retain the drop in pitch associated with the accent on a final light syllable, thus maintaining the contrast between finally-accented and unaccented words. The realization of the pitch drop in this dialect does not seem to require a lengthening of that final mora/syllable. Meanwhile, when pronounced with an echo question intonation, the final mora of a finally-accented word still displays a sharp rise after the drop associated with the accent. The realization of this rise is accompanied by a drastic lengthening of the last mora (doubling its length in most cases). (See Figure 1a) Mandarin: Echo questions in Mandarin (Putonghua) are characterized by a raising of the overall pitch level that causes a final lexical falling tone to be in a higher range than in a declarative utterance (but falling nonetheless). Yuan (2004) shows that in echo questions the F0 is shifted up from the start of the utterance and that the pitch range of the final syllable is increased. Results from the present production study confirm this. Yuan’s observation that the effect of the echo question intonation on the tones is tone-specific is also corroborated; the first and second tones seem simply to be shifted upwards, whereas the third tone gets pulled down just as low as a declarative third tone but then ends much higher and the beginning of the fourth tone gets shifted upwards to a greater degree than the end. Overall, we don’t see duration effects in Mandarin that are comparable to those seen in SJ, but we do see a slight lengthening of the final syllable for one speaker that could be attributed to phonetic marking of focus (see Chen 2002). (See Figure 1b)Cantonese: In Hong Kong Cantonese, the intonational rise of an echo question is realized on the final syllable. The results of the present study show that, unlike in Shiga Japanese, a final falling tone in Cantonese does not complete its fall before the rise is initiated (c.f. Wu 1990, who reports that “the rise starts after the fall” and Yip 2002, who claims that the tone starts where it would in a declarative context and ends “high”). Like in Mandarin, we see some tone-specific effects. Also like in Mandarin, the duration of the final syllable is not affected to the degree that we see in SJ. (See Figure 1c)North Kyeongsang Korean: Despite its status as a so-called “pitch accent” language, NKK behaves quite differently from Japanese when it comes to the reconciliation of a lexical HL sequence with a rising intonation. If the HL sequence falls on the last two syllables of an echo question, we still see a lower F0 on the second syllable, though it doesn’t drop as low as it does in a declarative context. This is similar to the Mandarin case. However, if the HL sequence falls on a single syllable, there is no fall; the pitch simply rises and keeps rising. (See Figure 1d) An adequate model of speech melody must minimally include a phonological component and a phonetic component. The phonological component must be able to do “repairs” like tone deletion (to handle NKK) and TBU lengthening (to handle SJ). The “rising” intonation scheme must also be sensitive to the tonal category (to handle the tone-specific phonetic implementation in Cantonese and Mandarin), rendering parallel implementation of tones and intonation impossible to maintain. Such a model would not only give us better descriptive power but would also go further than the other models mentioned above in accounting for cross-linguistic differences in perception. For example, Cantonese speakers are better able to identify the sentence type of an echo question but not as good at identifying the final lexical tone, whereas the reverse is true for Mandarin speakers. This asymmetry is likely due to the fact that, while the tone-specific implementation of intonation reinforces differences among the tones in Mandarin, it nearly neutralizes several of the tones in Cantonese.a. SJ: + “rising” intonationb. Mandarin: + “rising” intonationc. Cantonese: + “rising” intonationd. NKK (1 syll): + “rising” intonatione. NKK (2 syll): + “rising” intonationFigure 1: A schematic representation of the interaction of lexical HL tones with “rising” intonation associated with echo questions in (a) Shiga Japanese, (b) Mandarin, (c) Cantonese, (d,e) North Kyeonsang Korean.。
A Parallel Implementation of Job Shop Scheduling Heuristics
U. Der
1
and K. Steinhofel
1;2
2
GMD - Research Center for Information Technology, 12489 Berlin, Germany. ETH Zurich, Institute of Theoretical Computer Science, 8092 Zurich, Switzerland.
1
Abstract. In the paper we present rst experimental results of a parallel implementation of simulated annealing-based heuristics. The heuristics are developed for the classical job shop scheduling problem that consists of l jobs where each job has to process exactly one task on each of the m machines. We utilize the disjunctive graph representation and the objective is to minimize the length of longest paths, i.e., the overall completion time of tasks. A theoretical parallelization employs O(n3 ) processors, where n = l m is the total number of tasks. Since O(n3 ) is an extremely large number of processors for real world applications, the heuristics were implemented in a distributed computing environment. The implementation is running on a cluster of 12 processors and has been applied to several benchmark problems. We compare our computational experiments to sequential results and show that stable results equal or close to optimum solutions are calculated by the parallel implementation with a high speed up. Keywords: distributed computing, job shop scheduling, simulated annealing, communication strategies, benchmark problems.
卷积编码及Viterbi译码的低时延FPGA设计实现
卷积编码及Viterbi译码的低时延FPGA设计实现张健,吴倩文,高泽峰,周志刚(杭州电子科技大学电子信息学院袁浙江杭州310018)摘要:针对毫米波通信的高速率和低时延设计要求,设计实现1/2码率(2,1,7)卷积码的低时延译码。
采用高度并行优化实现框架、低延时的最小值选择方式,获得Viterbi硬判决译码算法的输出遥利用基于Xilinx公司的Artix7-xc7a200t芯片综合后,译码器的数据输出延时约89个时钟周期,最高工作频率可达203.92MHz遥结果表明,该译码器可支持吉比特级的数据传输速率,实现了低延时、高速率的编译码器遥关键词:毫米波通信;卷积码;Viterbi译码;system generator中图分类号:TN911.22文献标识码:A DOI:10.16157/j.issn.0258-7998.201025中文引用格式:张健袁吴倩文,高泽峰袁等.卷积编码及Viterbi译码的低时延FPGA设计实现[J].电子技术应用,2021,47 (6):96-99.英文弓I用格式:Zhang Jian,Wu Qianwen,Gao Zefeng,et al.Low-latency FPGA design and implementation of convolutional coding and Viterbi decoding[J].Application of Electronic Technique,2021,47(6):96-99.Low-latency FPGA design and implementation of convolutionalcoding and Viterbi decodingZhang Jian,Wu Qianwen,Gao Zefeng,Zhou Zhigang(School of Electronic Information,Hangzhou Dianzi University,Hangzhou310018,China)Abstract:Aiming at the high-speed and low-delay design requirements of millimeter wave communications,this paper designs low-delay decoding of convolutional codes with1/2code rate(2,1,7).A highly parallel optimization implementation framework and a low-latency minimum selection method are adopted to obtain the output of the Viterbi hard decision decoding algorithm.After synthesis using the Artix7-xc7a200t chip based on Xilinx,the data output delay of the decoder is about89clock cycles,and the highest operating frequency can reach203.92MHz.The results show that the decoder can support gigabit-level data transmission rates,and realizes a low-latency,high-rate codec.Key words:millimeter wave communication;convolutional code;Viterbi decoding;system generator0引言近年来,5G移动通信技术的发展受到人们的广泛关注,高速率、高可靠、低时延的高能效通信成为毫米波通信中的重要因素[1-2」。
解决数学问题英文作文
In the realm of mathematics, solving intricate problems often necessitates more than mere application of formulas or algorithms. It requires an astute understanding of underlying principles, a creative perspective, and the ability to analyze problems from multiple angles. This essay will delve into a hypothetical complex mathematical problem and outline a multi-faceted approach to its resolution, highlighting the importance of analytical reasoning, strategic planning, and innovative thinking.Suppose we are faced with a challenging combinatorial optimization problem – the Traveling Salesman Problem (TSP). The TSP involves finding the shortest possible route that visits every city on a list exactly once and returns to the starting point. Despite its deceptively simple description, this problem is NP-hard, which means there's no known efficient algorithm for solving it in all cases. However, we can explore several strategies to find near-optimal solutions.Firstly, **Mathematical Modeling**: The initial step is to model the problem mathematically. We would represent cities as nodes and the distances between them as edges in a graph. By doing so, we convert the real-world scenario into a mathematical construct that can be analyzed systematically. This phase underscores the significance of abstraction and formalization in mathematics - transforming a complex problem into one that can be tackled using established mathematical tools.Secondly, **Algorithmic Approach**: Implementing exact algorithms like the Held-Karp algorithm or approximation algorithms such as the nearest neighbor or the 2-approximation algorithm by Christofides can help find feasible solutions. Although these may not guarantee the absolute optimum, they provide a benchmark against which other solutions can be measured. Here, computational complexity theory comes into play, guiding our decision on which algorithm to use based on the size and characteristics of the dataset.Thirdly, **Heuristic Methods**: When dealing with large-scale TSPs, heuristic methods like simulated annealing or genetic algorithms can offerpractical solutions. These techniques mimic natural processes to explore the solution space, gradually improving upon solutions over time. They allow us to escape local optima and potentially discover globally better solutions, thereby demonstrating the value of simulation and evolutionary computation in problem-solving.Fourthly, **Optimization Techniques**: Leveraging linear programming or dynamic programming could also shed light on the optimal path. For instance, using the cutting-plane method to iteratively refine the solution space can lead to increasingly accurate approximations of the optimal tour. This highlights the importance of advanced optimization techniques in addressing complex mathematical puzzles.Fifthly, **Parallel and Distributed Computing**: Given the computational intensity of some mathematical problems, distributing the workload across multiple processors or machines can expedite the search for solutions. Cloud computing and parallel algorithms can significantly reduce the time needed to solve large instances of TSP.Lastly, **Continuous Learning and Improvement**: Each solved instance provides learning opportunities. Analyzing why certain solutions were suboptimal can inform future approaches. This iterative process of analysis and refinement reflects the continuous improvement ethos at the heart of mathematical problem-solving.In conclusion, tackling a complex mathematical problem like the Traveling Salesman Problem involves a multi-dimensional strategy that includes mathematical modeling, selecting appropriate algorithms, applying heuristic methods, utilizing optimization techniques, leveraging parallel computing, and continuously refining methodologies based on feedback. Such a comprehensive approach embodies the essence of mathematical thinking – rigorous, adaptable, and relentlessly curious. It underscores that solving math problems transcends mere calculation; it’s about weaving together diverse strands of knowledge to illuminate paths through the labyrinth of numbers and logic.Word Count: 693 words(For a full 1208-word essay, this introduction can be expanded with more detailed explanations of each strategy, case studies, or examples showcasing their implementation. Also, the conclusion can be extended to discuss broader implications of the multi-faceted approach to problem-solving in various fields beyond mathematics.)。
NVIDIA CUDA 安装指南(Mac OS X)说明书
DU-05348-001_v7.5 | September 2015Installation and Verification on Mac OS XTABLE OF CONTENTS Chapter 1. Introduction (1)1.1. System Requirements (1)1.2. About This Document (2)Chapter 2. Prerequisites (3)2.1. CUDA-capable GPU (3)2.2. Mac OS X Version (3)2.3. Xcode Version (3)2.4. Command-Line T ools (4)Chapter 3. Installation (5)3.1. Download (5)3.2. Install (5)3.3. Uninstall (6)Chapter 4. Verification (8)4.1. Driver (8)4.2. Compiler (8)4.3. Runtime (9)Chapter 5. Additional Considerations (11)CUDA® is a parallel computing platform and programming model invented by NVIDIA. It enables dramatic increases in computing performance by harnessing the power of the graphics processing unit (GPU).CUDA was developed with several design goals in mind:‣Provide a small set of extensions to standard programming languages, like C, that enable a straightforward implementation of parallel algorithms. With CUDA C/C++, programmers can focus on the task of parallelization of the algorithms rather than spending time on their implementation.‣Support heterogeneous computation where applications use both the CPU and GPU. Serial portions of applications are run on the CPU, and parallel portions are offloaded to the GPU. As such, CUDA can be incrementally applied to existingapplications. The CPU and GPU are treated as separate devices that have their own memory spaces. This configuration also allows simultaneous computation on the CPU and GPU without contention for memory resources.CUDA-capable GPUs have hundreds of cores that can collectively run thousands of computing threads. These cores have shared resources including a register file and a shared memory. The on-chip shared memory allows parallel tasks running on these cores to share data without sending it over the system memory bus.This guide will show you how to install and check the correct operation of the CUDA development tools.1.1. System RequirementsTo use CUDA on your system, you need to have:‣ a CUDA-capable GPU‣Mac OS X 10.9 or later‣the Clang compiler and toolchain installed using Xcode‣the NVIDIA CUDA Toolkit (available from the CUDA Download page)Introduction T able 1 Mac Operating System Support in CUDA 7.5Before installing the CUDA Toolkit, you should read the Release Notes, as they provide important details on installation and software functionality.1.2. About This DocumentThis document is intended for readers familiar with the Mac OS X environment andthe compilation of C programs from the command line. You do not need previous experience with CUDA or experience with parallel computation.2.1. CUDA-capable GPUTo verify that your system is CUDA-capable, under the Apple menu select About This Mac, click the More Info … button, and then select Graphics/Displays under the Hardware list. There you will find the vendor name and model of your graphics card. If it is an NVIDIA card that is listed on the CUDA-supported GPUs page, your GPU is CUDA-capable.The Release Notes for the CUDA Toolkit also contain a list of supported products.2.2. Mac OS X VersionThe CUDA Development Tools require an Intel-based Mac running Mac OSX v. 10.9 or later. To check which version you have, go to the Apple menu on the desktop and select About This Mac.2.3. Xcode VersionA supported version of Xcode must be installed on your system. The list of supported Xcode versions can be found in the System Requirements section. The latest version of Xcode can be installed from the Mac App Store.Older versions of Xcode can be downloaded from the Apple Developer Download Page. Once downloaded, the Xcode.app folder should be copied to a version-specific folder within /Applications. For example, Xcode 6.2 could be copied to /Applications/ Xcode_6.2.app.Once an older version of Xcode is installed, it can be selected for use by running the following command, replacing <Xcode_install_dir> with the path that you copied that version of Xcode to:sudo xcode-select -s /Applications/<Xcode_install_dir>/Contents/DeveloperPrerequisites 2.4. Command-Line T oolsThe CUDA Toolkit requires that the native command-line tools are already installed on the system. Xcode must be installed before these command-line tools can be installed. The command-line tools can be installed by running the following command:$ xcode-select --installNote: It is recommended to re-run the above command if Xcode is upgraded, or an older version of Xcode is selected.You can verify that the toolchain is installed by running the following command:$ /usr/bin/cc --version3.1. DownloadOnce you have verified that you have a supported NVIDIA GPU, a supported version the MAC OS, and clang, you need to download the NVIDIA CUDA Toolkit.The NVIDIA CUDA Toolkit is available at no cost from the main CUDA Downloads page. The installer is available in two formats:work Installer: A minimal installer which later downloads packages required forinstallation. Only the packages selected during the selection phase of the installer are downloaded. This installer is useful for users who want to minimize download time.2.Full Installer: An installer which contains all the components of the CUDA Toolkitand does not require any further download. This installer is useful for systemswhich lack network access.Both installers install the driver and tools needed to create, build and run a CUDA application as well as libraries, header files, CUDA samples source code, and other resources.The download can be verified by comparing the posted MD5 checksum with that of the downloaded file. If either of the checksums differ, the downloaded file is corrupt and needs to be downloaded again.To calculate the MD5 checksum of the downloaded file, run the following:$ openssl md5 <file>3.2. InstallUse the following procedure to successfully install the CUDA driver and the CUDA toolkit. The CUDA driver and the CUDA toolkit must be installed for CUDA to function. If you have not installed a stand-alone driver, install the driver provided with the CUDA Toolkit.If the installer fails to run with the error message "The package is damaged and can't be opened. You should eject the disk image.", then check that your security preferences are set to allow apps downloaded from anywhere to run. This setting can be found under: System Preferences > Security & Privacy > GeneralChoose which packages you wish to install. The packages are:‣CUDA Driver: This will install /Library/Frameworks/CUDA.framework and the UNIX-compatibility stub /usr/local/cuda/lib/libcuda.dylib that refers to it.‣CUDA Toolkit: The CUDA Toolkit supplements the CUDA Driver with compilers and additional libraries and header files that are installed into /Developer/ NVIDIA/CUDA-7.5 by default. Symlinks are created in /usr/local/cuda/pointing to their respective files in /Developer/NVIDIA/CUDA-7.5/. Previous installations of the toolkit will be moved to /Developer/NVIDIA/CUDA-#.# to better support side-by-side installations.‣CUDA Samples (read-only): A read-only copy of the CUDA Samples is installed in /Developer/NVIDIA/CUDA-7.5/samples. Previous installations of the samples will be moved to /Developer/NVIDIA/CUDA-#.#/samples to better support side-by-side installations.A command-line interface is also available:‣--accept-eula: Signals that the user accepts the terms and conditions of the CUDA-7.5 EULA.‣--silent: No user-input will be required during the installation. Requires --accept-eula to be used.‣--install-package=<package>: Specifies a package to install. Can be used multiple times. Options are "cuda-toolkit", "cuda-samples", and "cuda-driver".‣--log-file=<path>: Specify a file to log the installation to. Default is /var/log/ cuda_installer.log.Set up the required environment variables:export PATH=/Developer/NVIDIA/CUDA-7.5/bin:$PATHexport DYLD_LIBRARY_PATH=/Developer/NVIDIA/CUDA-7.5/lib:$DYLD_LIBRARY_PATHIn order to modify, compile, and run the samples, the samples must also be installed with write permissions. A convenience installation script is provided: cuda-install-samples-7.5.sh. This script is installed with the cuda-samples-7-5 package.T o run CUDA applications in console mode on MacBook Pro with both an integratedGPU and a discrete GPU, use the following settings before dropping to console mode:1.Uncheck System Preferences > Energy Saver > Automatic Graphic Switch2.Drag the Computer sleep bar to Never in System Preferences > Energy Saver3.3. UninstallThe CUDA Driver, Toolkit and Samples can be uninstalled by executing the uninstall script provided with each package:T able 2 Mac Uninstall Script LocationsAll packages which share an uninstall script will be uninstalled unless the --manifest=<uninstall_manifest> flag is used. Uninstall manifest files are located in the same directory as the uninstall script, and have filenames matching .<package_name>_uninstall_manifest_do_not_delete.txt.For example, to only remove the CUDA Toolkit when both the CUDA Toolkit and CUDA Samples are installed:$ cd /Developer/NVIDIA/CUDA-7.5/bin$ sudo perl uninstall_cuda_7.5 \--manifest=.cuda_toolkit_uninstall_manifest_do_not_delete.txtBefore continuing, it is important to verify that the CUDA toolkit can find and communicate correctly with the CUDA-capable hardware. To do this, you need to compile and run some of the included sample programs.Ensure the PATH and DYLD_LIBRARY_PATH variables are set correctly.4.1. DriverIf the CUDA Driver is installed correctly, the CUDA kernel extension (/System/ Library/Extensions/CUDA.kext) should be loaded automatically at boot time. To verify that it is loaded, use the commandkextstat | grep -i cuda4.2. CompilerThe installation of the compiler is first checked by running nvcc -V in a terminal window. The nvcc command runs the compiler driver that compiles CUDA programs. It calls the host compiler for C code and the NVIDIA PTX compiler for the CUDA code. The NVIDIA CUDA Toolkit includes CUDA sample programs in source form. To fully verify that the compiler works properly, a couple of samples should be built. After switching to the directory where the samples were installed, type:make -C 0_Simple/vectorAddmake -C 0_Simple/vectorAddDrvmake -C 1_Utilities/deviceQuerymake -C 1_Utilities/bandwidthTestThe builds should produce no error message. The resulting binaries will appear under <dir>/bin/x86_64/darwin/release. To go further and build all the CUDA samples, simply type make from the samples root directory.4.3. RuntimeAfter compilation, go to bin/x86_64/darwin/release and run deviceQuery. Ifthe CUDA software is installed and configured correctly, the output for deviceQuery should look similar to that shown in Figure 1.Figure 1 Valid Results from deviceQuery CUDA SampleNote that the parameters for your CUDA device will vary. The key lines are the first and second ones that confirm a device was found and what model it is. Also, the next-to-last line, as indicated, should show that the test passed.Running the bandwidthTest sample ensures that the system and the CUDA-capable device are able to communicate correctly. Its output is shown in Figure 2Figure 2 Valid Results from bandwidthT est CUDA SampleNote that the measurements for your CUDA-capable device description will vary from system to system. The important point is that you obtain measurements, and that the second-to-last line (in Figure 2) confirms that all necessary tests passed.Should the tests not pass, make sure you have a CUDA-capable NVIDIA GPU on your system and make sure it is properly installed.If you run into difficulties with the link step (such as libraries not being found), consult the Release Notes found in the doc folder in the CUDA Samples directory.To see a graphical representation of what CUDA can do, run the particles executable.Now that you have CUDA-capable hardware and the NVIDIA CUDA Toolkit installed, you can examine and enjoy the numerous included programs. To begin using CUDA to accelerate the performance of your own applications, consult the CUDA C Programming Guide.A number of helpful development tools are included in the CUDA Toolkit to assistyou as you develop your CUDA programs, such as NVIDIA® Nsight™ Eclipse Edition, NVIDIA Visual Profiler, cuda-gdb, and cuda-memcheck.For technical support on programming questions, consult and participate in the Developer Forums.NoticeALL NVIDIA DESIGN SPECIFICATIONS, REFERENCE BOARDS, FILES, DRAWINGS, DIAGNOSTICS, LISTS, AND OTHER DOCUMENTS (TOGETHER AND SEPARATEL Y, "MATERIALS") ARE BEING PROVIDED "AS IS." NVIDIA MAKES NO WARRANTIES, EXPRESSED, IMPLIED, STATUTORY, OR OTHERWISE WITH RESPECT TO THE MATERIALS, AND EXPRESSL Y DISCLAIMS ALL IMPLIED WARRANTIES OF NONINFRINGEMENT, MERCHANTABILITY, AND FITNESS FOR A PARTICULAR PURPOSE.Information furnished is believed to be accurate and reliable. However, NVIDIA Corporation assumes no responsibility for the consequences of use of such information or for any infringement of patents or other rights of third parties that may result from its use. No license is granted by implication of otherwise under any patent rights of NVIDIA Corporation. Specifications mentioned in this publication are subject to change without notice. This publication supersedes and replaces all other information previously supplied. NVIDIA Corporation products are not authorized as critical components in life support devices or systems without express written approval of NVIDIA Corporation.TrademarksNVIDIA and the NVIDIA logo are trademarks or registered trademarks of NVIDIA Corporation in the U.S. and other countries. Other company and product names may be trademarks of the respective companies with which they are associated. Copyright© 2009-2015 NVIDIA Corporation. All rights reserved.。
蓝牙子频带音频编解码器的低功率实现-LOW-POWER
Quantized Subband Samples
Reconstructed Subband Samples
Audio Output
APCM APCM
Synthesis Synthesis Filterbank Filterbank
Scalefactors
Levels
Bit Bit Allocation Allocation
Figure 1 - Block Diagram of Bluetooth SBC Encoder (Top) and Bluetooth SBC Decoder (Bottom)
3. DSP SYSTEM
The DSP system is built around three main components: a 16-bit fixed-point DSP core, a block floating-point WOLA filterbank coprocessor, and an input-output processor (IOP) that acts as a specialized DMA controller for audio samples. All three components operate in parallel and communicate via shared memory and interrupts. The parallelization of complex signal processing using these three components allows for creased computational and power efficiency in low-resource
科研实验室-Rebuttal经验总结
Review和Rebuttal介绍
➢ Review和Rebuttal
1. 审稿意见 (Review):会议论文投稿之后一般3个月之内会出
Review,其中包含3-4个审稿人的评审意见。
Table 1. ICLR2018 Scores & Decisions
Oral Poster Workshop Reject
需要对比审稿人描述 的方法
3. How sensitive would the method be to the number of nearest neighbors used for local coordinate coding?
需要对某个超参数进 行敏感度分析
4. Inception score (IS) cannot evaluate the generalization ability as simply memorizing all data gives highest score.
共性问题要形 成共性回答
Response to Reviewer 1 (R1): Q1. Training complexity of xxx: The complexity of xxx… Q2. Advantage of xxx: Our method provides an effective way…
有限元仿真的英语
有限元仿真的英语Finite Element SimulationThe field of engineering has seen a remarkable evolution in recent decades, with the advent of advanced computational tools and techniques that have revolutionized the way we approach design, analysis, and problem-solving. One such powerful tool is the finite element method (FEM), a numerical technique that has become an indispensable part of the modern engineer's toolkit.The finite element method is a powerful computational tool that allows for the simulation and analysis of complex physical systems, ranging from structural mechanics and fluid dynamics to heat transfer and electromagnetic phenomena. At its core, the finite element method involves discretizing a continuous domain into a finite number of smaller, interconnected elements, each with its own set of properties and governing equations. By solving these equations numerically, the finite element method can provide detailed insights into the behavior of the system, enabling engineers to make informed decisions and optimize their designs.One of the key advantages of the finite element method is its abilityto handle complex geometries and boundary conditions. Traditional analytical methods often struggle with intricate shapes and boundary conditions, but the finite element method can easily accommodate these complexities by breaking down the domain into smaller, manageable elements. This flexibility allows engineers to model real-world systems with a high degree of accuracy, leading to more reliable and efficient designs.Another important aspect of the finite element method is its versatility. The technique can be applied to a wide range of engineering disciplines, from structural analysis and fluid dynamics to heat transfer and electromagnetic field simulations. This versatility has made the finite element method an indispensable tool in the arsenal of modern engineers, allowing them to tackle a diverse array of problems with a single computational framework.The power of the finite element method lies in its ability to provide detailed, quantitative insights into the behavior of complex systems. By discretizing the domain and solving the governing equations numerically, the finite element method can generate comprehensive data on stresses, strains, temperatures, fluid flow patterns, and other critical parameters. This information is invaluable for engineers, as it allows them to identify potential failure points, optimize designs, and make informed decisions that lead to more reliable and efficient products.The implementation of the finite element method, however, is not without its challenges. The process of discretizing the domain, selecting appropriate element types, and defining boundary conditions can be complex and time-consuming. Additionally, the accuracy of the finite element analysis is heavily dependent on the quality of the input data, the selection of appropriate material models, and the proper interpretation of the results.To address these challenges, researchers and software developers have invested significant effort in improving the finite element method and developing user-friendly software tools. Modern finite element analysis (FEA) software packages, such as ANSYS, ABAQUS, and COMSOL, provide intuitive graphical user interfaces, advanced meshing algorithms, and powerful post-processing capabilities, making the finite element method more accessible to engineers of all levels of expertise.Furthermore, the ongoing advancements in computational power and parallel processing have enabled the finite element method to tackle increasingly complex problems, pushing the boundaries of what was previously possible. High-performance computing (HPC) clusters and cloud-based computing resources have made it possible to perform large-scale, multi-physics simulations, allowing engineers to gain deeper insights into the behavior of their designs.As the engineering field continues to evolve, the finite element method is poised to play an even more pivotal role in the design, analysis, and optimization of complex systems. With its ability to handle a wide range of physical phenomena, the finite element method has become an indispensable tool in the modern engineer's toolkit, enabling them to push the boundaries of innovation and create products that are more reliable, efficient, and sustainable.In conclusion, the finite element method is a powerful computational tool that has transformed the field of engineering. By discretizing complex domains and solving the governing equations numerically, the finite element method provides engineers with detailed insights into the behavior of their designs, allowing them to make informed decisions and optimize their products. As the field of engineering continues to evolve, the finite element method will undoubtedly remain a crucial component of the modern engineer's arsenal, driving innovation and shaping the future of technological advancement.。
计算机期刊大全
计算机期刊大全【前言】随着计算机技术的快速发展,越来越多的人开始关注计算机期刊,以获取最新的科研成果和技术进展。
本文旨在介绍全球范围内主要的计算机期刊,帮助读者了解各期刊的主题范围、影响因子、最新收录论文等信息,以提高论文发表效率和科研成果的质量。
【一、计算机科学顶级期刊】计算机领域的顶级期刊,对于任何一位计算机科学家来说,都是非常重要的。
这些期刊的文章水平高、质量优,其发表文章往往具有一定的权威性和影响力。
以下是全球最著名的计算机科学顶级期刊:1.《ACM Transactions on Computer Systems》(ACM TOCS)主题范围:该期刊关注计算机系统的设计、分析、实现和评估等方面,特别是操作系统、网络、分布式系统、数据库管理系统和存储系统等方面的最新研究成果。
影响因子:3.612发行周期:每年4期最新收录论文:Content-Based Data Placement for Efficient Query Processing on Heterogeneous Storage Systems, A Framework for Evaluating Kernel-Level Detectors, etc.2.《IEEE Transactions on Computers》(IEEE TC)主题范围:该期刊刊登计算机科学领域的创新性研究成果,重点关注计算机系统、组件和软件的设计、分析、实现和评估等方面的最新进展。
影响因子:4.804发行周期:每月1期最新收录论文:A Comprehensive View of Datacenter Network Architecture, Design, and Operations, An Efficient GPU Implementation of Imperfect Hash Tables, etc.3.《IEEE Transactions on Software Engineering》(IEEE TSE)主题范围:该期刊涉及软件工程领域的各个方面,包括软件开发、可靠性、维护、测试等方面的最新研究成果。
重庆邮电大学机器学习研究所简介
2012年度重庆邮电大学机器学习研究所招生介绍招生人数: 8人左右招生方向:1)081200 计算机科学与技术-02机器学习2)081200 计算机科学与技术-15智能交通3)085211 计算机技术(专业学位)-01智能信息处理研究所成员:王进博士、陈乔松博士研究所主要研究方向:知识发现与数据挖掘、智能交通、演化硬件、机器视觉、模式识别、图像处理隶属院所/团队:重庆邮电大学计算机科学与技术学院、计算智能重庆市重点实验室、重庆邮电大学智能车团队机器学习研究所具体情况:请和任何一位Machine Learning Lab研究生联系,联系方式见后边的硕士研究生成员简介一节。
最佳联系方式:Email:wangjin@(王进博士);chenqs@ (陈乔松博士)欢迎感兴趣的同学加盟重庆邮电大学机器学习研究所联系人:王进博士E-mail: wangjin@地址:重庆邮电大学信息科技大厦1904#2012年秋季入学研究生申请步骤●提出申请前,请先考虑是否对机器学习研究所的研究方向感兴趣(见后边的研究方向介绍,也可参考研究所最近的论文等)●提出申请前,先结合自身的情况。
数学基础较好、编程能力较强、有较好英文水平、有飞思卡尔竞赛获奖经历的学生,将优先考虑。
●2012年2月-3月,可通过E-Mail和我们联系,请随E-Mail附上:1)您的简历(包括考研成绩、本科成绩单、科技活动获奖等所有您认为对己有利的信息);2)研究计划(说明您对研究方向的认识和硕士期间的研究想法)。
当然您也可以在4月复试期间,按我们安排的机器学习研究所集中面谈时间到研究所面谈,但是提前和我们取得联系有助于我们更早地进行彼此间的了解。
●2012年3月-4月,通过E-Mail确定单独面谈时间或者在4月重庆邮电大学复试期间参加研究所的集中面谈。
参加集中面谈的您如果事先没有和我们通过E-Mail进行联系,也请提供个人简历和研究计划。
●2012年4月,参加重庆邮电大学统一安排的研究生复试。
intel itp和pythonsv的工作原理
intel itp和pythonsv的工作原理Intel ITP (Intel Trace Analyzer and Collector) is a performance profiling tool that helps developers optimize their code for parallelism and performance on Intel architecture. It provides detailed insight into the behavior of parallel applications, identifying performance bottlenecks and guiding developers in making informed decisions to improve the efficiency of their code.Intel ITP works by capturing trace data from the execution of a parallel application, allowing developers to visualize and analyze the behavior of their code across multiple threads and processes. This trace data includes information about communication patterns, synchronization events, and computation load, providing a comprehensive view of the application's performance characteristics. By examining this data, developers can identify areas for improvement and make targeted optimizations to enhance the parallelism and efficiency of their code.The key principle behind Intel ITP is to enable developers to gain a deep understanding of the behavior of their parallel applications,guiding them in making data-driven decisions to improve performance. By providing detailed insight into the interactions between different parts of the code and the underlying hardware, Intel ITP empowers developers to optimize their applications for the specific characteristics of Intel architecture, leading to better performance and scalability.PythonSV (Python for Space Vision) is a software framework designed to facilitate the development and deployment of computer vision algorithms for space applications. It provides a set of tools and libraries for processing image data, implementing vision algorithms, and interfacing with hardware components to enable vision-based applications in the space domain.Pythonsv works by providing a high-level interface for developers to access and manipulate image data, allowing them to focus on the implementation of vision algorithms without getting bogged down in low-level image processing details. It also offers integration with hardware components such as cameras and sensors, enabling developers to build vision-based systems that can operate in space environments.The core principle guiding the development of PythonSV is to simplify the creation of vision-based applications for space by providing a comprehensive set of tools and libraries that abstract away the complexities of image processing and hardware interfacing. By streamlining the development process, PythonSV enables developers to focus on the core logic of their vision algorithms, accelerating the pace of innovation in space vision applications.In conclusion, both Intel ITP and PythonSV work on the principle of providing developers with tools and libraries to simplify and optimize the development of their respective applications. Intel ITP focuses on performance profiling and optimization for parallel applications on Intel architecture, while PythonSV targets the development of vision-based applications for space. Both aim to empower developers with the insights and tools needed to achieve high-performance, efficient, and scalable applications in their respective domains.。
并行计算(Parallel_Computing)
IS SM MM
June 17, 2010 10 / 27
CU
Author : Zhao, Lei (Computer Science)
CS
PU
DS
Introduction to Parallel Computing
Architectures
SIMD
SM PU1 CS DS1 MM1
CU
PU2 ... PUn IS
The rst successful implementation of vector processing appears to be the CDC STAR-100 and the Texas Instruments Advanced Scientic Computer (ASC). The vector technique was rst fully exploited in the famous Cray-1. Cray continued to be the performance leader, continually beating the competition with a series of machines that led to theCray-2, Cray XMP and Cray Y-MP.
Array Processor Vector Processor Shared Memory Multiprocessor Distributed Memory Multiple Computers Distributed Shared Memory Multiprocessor
Author : Zhao, Lei (Computer Science)
Introduction
主动磁轴承数字功放的两种三电平调制策略比较
主动磁轴承数字功放的两种三电平调制策略比较摘要:三电平脉冲宽度调制型数字功放可以满足永磁偏置主动式磁轴承对电流响应速度和纹波幅度的要求,本文分析了用于全桥式磁轴承数字功放的两种三电平脉宽调制策略,一种使用功率开关管中的反并联二极管续流,另一种不使用二极管续流。
借助System Generator工具自动生成和手工编写代码两种方式用VHDL语言实现了这两种调制策略并实现在一片FPGA上。
给出自主开发的功放板在两种调制模式下的电流响应波形,结果显示使用二极管续流的调制策略功耗较低,电流尖刺较大;不使用二极管的调制策略功耗较高,电流尖刺较小。
关键词:主动磁轴承;数字功放;FPGA;三电平PWMComparison of the FPGA Implementation of two three-level PWM Schemes forMagnetic BearingsAbstract:Three-level PWM scheme can meet the increasing demand of power amplifier’s power quality associated with reduced current ripple and lower electromagnetic interference. When the number of channels increases, it is necessary to control more and more switches in parallel. Field programmable gate arrays, with their concurrent processing capability, are suitable for the implementation of three-level PWM algorithms. In this paper, two three-level modulation schemes, using or not using the diodes to conduct current, are analyzed and implemented in an FPGA. In order to carry out the implementation, both algorithms have been described in very high speed integrated circuit hardware description language, partly hand coded, and partly automatically generated using the System Generator tool. Finally, test results with a custom power amplifier board are presented.Key words:active magnetic bearings, power amplifier, FPGA, three-level PWM.0 引言主动磁轴承对线圈电流的响应时间和纹波幅度要求较高,电流控制环带宽一般在2Khz以上[1]。
金融英语题库完整版(附答案)
Part11.Multiple Choice(Part1 单选DDDAD ADABD 阅读CDDA CDBBD)(1) The People's Bank of China has been divided into ________district banks since 1999.A. 6B. 7C. 8D. 9(2) The PBC has operated as the central bank since________.A. 1987B. 1986C. 1985D. 1984(3)China formally lifted all remaining current account restrictions in _________.A. 1993B. 1994C. 1995D. 1996(4) ________remains the principle foreign exchange bank.A. The Bank of ChinaB. The Commercial and Industrial BankC. The Construction BankD. The Agricultural Bank(5) The indirect instruments such as ________have emerged as major monetary policy tools that the PBC relies on.A. required reserve ratioB. interest rate adjustmentC. open market operationsD. all of the above(6) With China's entry into WTO, China has decided to implement a phased reform of________.A. the wholly state-owned commercial banksB. the policy banksC. joint-equity commercial banksD. the non-bank financial sector(7) Banks play a unique role in the economy through ________.A. mobilizing savingsB. transmitting monetary policyC. providing a payment systemD. all of above(8) The evolution of the Chinese banking system can be broadly divided into ________phases.A. 3B.4C. 2D. 5(9) Although capital market development is expected to speed up, banks in China currently provide about________percent of aggregate financing in the economy.A. 65B. 75C. 50D. 80(10) Apart from traditional deposit taking and lending business, commercial banks now offer a broad range of intermediary services such as________.A. international settlementB. bank cardsC. private bankingD. all of the above2.True or False(1)Since the enactment of the Law of the People's Bank of China in March 1995, the PBC has no longer played the role of financing fiscal deficits in national budgetary.(2) The People's Bank of China was made as a central bank in 1948.(3) The indirect policy instruments include required reserve ratio, interest rate adjustment, and credit ceiling.(4) Before 1979 the foreign exchange control was strictly enforced.(5) The wholly state-owned commercial banks in China today used to be known as state-owned specialized banks.(6) One of the important goals of liberalizing the banking sector is to give foreign banks nationaltreatment.(7) The increase of the presence of foreign banks in China is likely to introduce new products and expertise.(8) Now China still remains some current account restrictions.(9) In recent years, there has been a great improvement in the conduct of monetary policy with great reliance on direct policy instruments.(10) Now China is an Article Ⅷ member of the International Monetary Fund.3.ClozeDirections: Read the following paragraphs and then put the suitable words or phrases into the blanks.The banking sector has played an important role in ________the implementation of the stabilization and structural measures as well as sustaining strong economic growth. The macroeconomic stability and ________improvement in turn have enabled the banking sector to________vigorously. Although capital market development is expected to speed up, banks in China, which currently provide about 75 percent of aggregate financing in the economy, are likely to continue playing a ________role in financing economic and technological development as well as the economic________ in the foreseeable future.1.facilitating2.reform3.structural4.develop5.dominantIn recent years, there has been a significant improvement in the ________of monetary policy with greater reliance on ________policy instruments. The central bank used to rely on credit ceilings for commercial banks as a major tool for monetary policy. This direct instrument has been abolished while such indirect instruments as required reserve ratio, interest rate adjustment and open market operations have ________as major monetary policy tools. The required reserve account and excess reserve account of the commercial banks with the central bank have been ________and the consolidated required reserve ratio has been reduced from 13 percent to 8 percent. Since 1996, the central bank has________ interest rates on many occasions to reflect the weakening domestic and global demand. These policy measures have helped sustain strong economic growth 1.emerged 2.conduct 3.lowered 4.indirect 5.mergedThe reform efforts have resulted in greater openness of the banking sector, integrated financial markets, increased diversification of banking institutions, strengthened competition and improved efficiency of ________allocation. Despite these achievements, the banking sector in China is faced with ________challenges, including the high level of ________loans and the need to prepare for greater competition from foreign banks, as China becomes a member of the World Trade Organization. These challenges call for ________efforts on the part of the authorities in institutional building to facilitate greater enforceability of bank claims, faster market infrastructure development and better ownership structure. These efforts have to be accompanied by parallel actions of the banks to improve corporate governance, particularly ________structure and internal controls.1.incentive2.non_performing3.resource4.formidable5.intensifying4. Translation(1) Although banks share many common features with other profit-seeking businesses, they play a unique role in the economy through mobilizing savings, allocating capital funds to finance productive investment,transmitting monetary policy, providing a payment system and transforming risks.尽管银行与其他以盈利为目的的企业具有许多共同的特征,但它在国民经济中还发挥着特殊的作用。
高性能近似排序算法基于GPU说明书
High Performance Approximate Sort AlgorithmUsing GPUsJun Xiao,Hao Chen,Jianhua SunCollege of Computer Science and Electronic EngineeringHunan UniversityChangsha,China*********************,******************,****************Abstract—Sorting is a fundamental problem in computer science,and the strict sorting usually means a strict order with ascending or descending.However,some applications in reality don’t require the strict ascending or descending order and the approximate ascending or descending order just meets the requirement.Graphics processing units(GPUs)have become accelerators for parallel computing.In this paper,based on the popular CUDA parallel computing architecture,we propose high performance approximate sort algorithm running on multicore GPUs.The algorithm divides the distribution interval of input data into multiple small intervals,and then uses the processing cores of GPUs to map the data into the different intervals in parallel. Finally by combining the small intervals,we can make the data between the different intervals in order state and the data in the same interval is disorder state.Thus we can get the approximate sorting result and the result is characterized by a general order but local disorder.By utilize the massive core of GPUs to parallel sort data,the algorithm can greatly shorten the execution time. Radix sort is the fastest GPUs-based sorting and the experimental results show that our approximate sort algorithm is two times as fast as the radix sort and far exceeds all the GPUs-based sorting. Keywords—sorting,parallel computing,high performance,GPUs, CUDAI.INTRODUCTIONSorting is one of most widely studied algorithmic problems in computer science,and has become a fundamental component in data structures and algorithms analysis.Many applications could be just classified as sorting problem,and the other applications depend on the efficient sorting as an intermediate step to accelerate the execution time[1],[2].For example,search engine widely uses of sorting to select valuable information to users.Therefore,designing and implementing efficient sorting routine is important on any parallel platforms.As many parallel platforms spring up,we need to explore efficient sorting techniques for utilizing parallel computing power[3].Recently,Graphics Processing Units have evolved into high performance accelerators and provide considerably higher peak computing and memory bandwidth than CPUs[4].For instance,NVIDIA’s GeForce GTX780GPUs contain up to 192scalar processing cores(SPs)per chip.And,these cores are broken up into12Streaming Multiprocessors(SMs)and each SM comprises16SPs.A3GB off-chip global memory is shared by the192on-chip cores.By introduction of CUDA, programmers could use C to program GPUs for general-purpose computation[5].In consequence,it is an explosion of research on GPUs for high performance computing[6].With the high computing power,advanced features such as atomic operations,shared memory and synchronization,also lead into modern GPUs.Many researchers have proposed GPUs-based sorting algorithms and transit from the coarse-grained parallelism of multicore chips to the fine-grained parallelism of manycore chips.Quick sort is a popular sorting algorithm,and Cederman et al.[7]have adapted quick sort for GPUs to parallelization. Satish et al.[3]have designed efficient sorting algorithms to make use of the fast on-chip memory provided by NVIDIA GPU and change from a largely task-parallel structure to a more data-parallel structure.The studies of GPUs sorting mainly concentrate on bitonic sort,quick sort,radix sort and merge sort.However,these GPUs-based sorting are belong to the strict sorting.The strict sorting usually means the strict order with ascending or descending after sorting.Some applications in the reality don’t necessarily require the strictly ascending or descending order,and tolerate unsorted order to some extent. As a result,the approximately ascending or descending order already meets the requirement.In this situation,the overhead of the strict sorting is relatively high.Our focus,in this paper,is to develop the approximate sort on manycore GPUs which is suitable for sorting data to reach the state of the approximately ascending or descending order. Our experimental results demonstrate that our approximate sort is fastest in all previously published GPUs sorting when running on current-generation NVIDIA GPUs.The radix sort is the fastest GPUs sorting for the large amount data[3]and our approximate sort could achieve at least more than twice compared with GPUs-based radix sort.The rest of this paper is organized as follows:In Section2 we will describe the background on GPUs architecture and the sorting on GPUs.In Section3we will elaborate the approximate sort in detail.In Section4we will present theInternational Conference on Computer Science and Intelligent Communication (CSIC 2015)experimental evaluation of the approximate sort compared with GPUs-based sorting.II.BACKGROUNDIn this section,we will provide background information on GPU architecture and the GPU-based sorting.A.GPUs architectureOur approximate sort algorithm is designed and implemented on the NVIDIA GPUs architecture.GPUs have become high performance accelerators for parallel computing, which are massively multi-threaded data-parallel processor. GPUs contain two major components:the processing component and the memory component.A certain number of streaming multiprocessors comprises the processing component.At the same time,each streaming multiprocessor includes a series of simple cores that execute the in-order instructions.For high performance,a few tens of thousands of threads are launched and these threads carry out the same instruction on the different data sets.Threads in GPUs have three-level hierarchy:each block includes hundreds of threads mapped to a streaming multiprocessor and a grid contains a set of blocks executed on a kernel[8].In the memory component,the off-chip global memory in GPUs is accessible across all streaming multiprocessors.The data transfer between host and device memory is at the means of DMA.A16KB on-chip cache equipped in each streaming multiprocessor,which has very high bandwidth and very low access latency.Our approximate sort algorithm leverages the CUDA Data Parallel Primitives library[9],specifically its scan and reduce. By using the CUDPP library,we avoid do tedious work that the CUDPP has done for us.B.Sorting on GPUsWe here present only the most relevant work because sorting on GPUs has always been the research hotspot.Early GPUs-based sorting algorithms were primarily based on Batcher’s bitonic sort[10].Barajlia et al.[11]presented a practical bitonic sorting network implemented in CUDA when bringing in the new general-purpose parallel platform. Cederman et al.[7]developed an efficient implementation of GPUs quick sort to make use of the highly parallel nature and its limited cache memory.Satish et al.designed efficient parallel radix sort and merge sort for GPUs,and their radix sort is the fastest GPU sort[3].Above mentioned sorting can be viewed as a feasible alternative to sort a large amount of data on GPUs.However, these sorting routines are all belong to the strict sorting.We define the strict sorting that the strict order with ascending or descending after sorting,otherwise call as the approximate sorting.For example,we have an input array of(10,8,2,9,3, 1)and sort in ascending order.If the output is(1,2,3,8,9,10) with strict order,the sorting algorithm used is part of the strict sorting.If the output is(1,3,2,10,9,8)or others with unsorted within the interval and sorted between the intervals,the sorting algorithm used belongs to the approximate sorting. The length of the interval controlled by the users and the length of the interval is3in this case.For further explanation, (1,3,2)and(10,9,8)are two intervals.(1,3,2)or(10,9,8)is unsorted but every element in(1,3,2)is less than the one in (10,9,8),that is the ascending order between the intervals and it means the approximately ascending order.Some applications in the reality don’t necessarily require the strictly ascending or descending order,and tolerate unsorted order to some extent.As a result,the approximately ascending or descending order already meets the requirement. In this situation,the overhead of the traditional sorting is relatively high.We propose lightweight approximate sort on manycore GPUs to address the above problem.III.APPROXIMATE SORT ON GPUS In the following section,we present the detail of approximate sort algorithm on GPUs to parallelism.Fig.1.Illustration of approximate sort on GPUs As shown in Figure1,our algorithm on GPUs operates in three steps.First,each data element in the input array is mapped into a smaller interval(the number of the smaller intervals is a pre-defined parameter and typically much less than the input size,NUM_INTERVAL=3in our case).In this step,we use offset array to maintain an ordering among all data elements that are mapped into the same interval.At the same time,the interval counter array is use to record the number of data elements falling into each interval.Second,an exclusive prefix sum operation is performed on the interval counter array.In the third step,the results of the above two steps are combined to produce the final coordinates that are then used to transform the input array to the approximately-sorted form.Step1:Similar to many parallel sort algorithms that subdivide the input into the equally-sized intervals and then sort each interval in parallel,we first map each data element of the input array into an interval.As shown in Listing1,the number of the interval is a fixed value NUM_INTERV AL,and the mapping procedure is a linear projection of each data element of the input vector to one of the NUM_INTERV ALintervals.The linear projection is demonstrated at lines10and 11in Listing1.The variables of min and max represent the minimum and maximum value in the input respectively,which can be obtained when using the CUDPP’s reduce tool on GPUs.In this way,each interval represents a partition of the interval[min,max],and all intervals have the same width of (max-min)/NUM_INTERVAL.The data elements in the input array are assigned to the target interval whose value range contains the corresponding data element,and for brief illustration we use interval_index array to record the target interval.In addition,another array interval_count is maintained to record the number of data assigned to each interval.As shown at line13,the offset array is based on an atomic function provided by CUDA,atomicInc,to avoid the potential conflicts incurred by concurrent writes.The function atomicInc returns the old value located at the address presented by its first parameter,which can be leveraged to indicate the local ordering among all the data elements assigned to the same interval.The Kepler GPUs have substantially improved the throughput of atomic operations compared to Fermi GPUs,which also demonstrated in our implementation.1__global__void assign_interval(uint∗input,uint lenght,uint max,uint min,2uint∗offset,uint∗interval_count,uint∗interval_index) 3{4int idx=threadx.x+blockDim.x∗blockIdx.x;5uint interval_idx;6for(;idx<lenght;idx+=total_threads)7{8uint value=input[idx];910interval_idx=(size−min)∗(NUM_INTERVAL−1)/(max−min);11interval_index[idx]=interval_idx;1213offset[idx]=atomicInc(&interval count[interval_idx],length);14}15}1__global__void appr_sort(uint∗key,uint∗key_sorted,void∗value,uint length,2void∗value_sorted,uint∗offset,uint∗interval_count, 3uint∗interval_index)4{5int idx=threadIdx.x+blockDim.x∗blockIdx.x;6uint count=0;7for(;idx<length;idx+=total threads)8{9uint Key=key[idx];10uint Value=value[idx];1112uint Interval_index=interval_index[idx];13count=interval_count[Interval_index];14uint off=offset[idx];15off=off+count;1617key_sorted[off]=key;18value_sort[off]=value;19}20}Step2:Having obtained the counters for each interval and the local ordering within a specific interval,we perform a prefix sum operation on the interval_count array to determine the address at which each interval’s data would start.Given an input array,the prefix sum,also known as scan,is to generate a new array B from original array A in which each data B[i]is the sum of data from A[0]to A[i](inclusive and exclusive prefix sum respectively).Because the length of the interval count_array(NUM_INTERV AL)is typically less than that of the length of the input,performing the scan operation on CPU is much fast than the GPUs counterpart.However,due to the data transfer overhead(in our case,two transfers),and the fact that we observed devastating performance degradation when mixing the execution of the CPU-based scan with other GPUs kernels in a CUDA stream,the parallel prefix sum is performed on GPUs using the CUDPP library.Step3:By combining the atomically-incremented offsets generated in step1and the interval data locations produced by the prefix sum in step2(as shown at lines12-15in Listing2), it is straightforward to scatter the key-value pairs to proper locations(see lines17-18).Choosing a suitable value for the number of intervals may have important implications for the efficiency and effectiveness of our sorting algorithm.As the number of intervals increases,if the input data exhibiting uniform distribution of elements,our algorithm would approximate more closely to the ideal sorting,while the overhead of performing the prefix sum may increase accordingly.When decreasing the number of intervals,we will get a coarse-grained approximation for the input array.We will present empirical evaluations on this in Section IV.IV.EXPERIMENTAL EVALUATIONA.Experiment setupWe ran the experiments on an eight-processor Intel Xeon E52648L1.8GHz machine.At the same time,the machine equipped with a high-end NVIDIA GeForce GTX780GPUs with12multiprocessors and192GPUs processing cores.We compared approximate sort on GPUs with the following state-of-the-art GPUs sorting algorithms:Satish et al.’s[3]merge sort and radix sort.Because the version of radix sort is the fastest GPUs sort and the version of merge sort is the fastest comparison-based GPUs sort according to the reference.At the same time,the source code of that merge sort and radix sort is available in the NVIDIA CUDA SDK[12].The data sets we automatically generated for the benchmark test conform to Uniform distribution or Gaussian distribution.Values that are picked randomly from0to231 produce Uniform distribution.The Gaussian distribution is created by always taking the average of four randomly picked values from the uniform distribution[7].We choose the two distributions for the representative.B.Performance analysisWe compare our approximate sort with merge sort and radix sort on GPUs.First,we generate respectively three data sets on Uniform distribution and Gaussian distribution.The size of the data set we evaluate is1M,2M,4M(M means106in this paper)and we set the NUM_INTERV AL =10000.As shown in Figure 2and Figure 3,the performance on the two distributions is roughly the same.When the data volume is doubling,the cost of approximate sort slowly increases compared with merge sort.Our approximate could achieve at least more than twice compare with radixsort.Data SizeFig.2.Data sets on UniformdistributionData SizeFig.3.Data sets on Gaussian distributionFig.4.The parameter of NUM_INTERV ALIn the Figure 4,we evaluate how the parameter of NUM_INTERV AL effects on performance.We prepare two data set on Uniform distribution and the size of the data set respectively 1M and 2M.The values of NUM_INTERVAL is (10000,20000,30000,40000,50000,60000,70000,80000,90000).As the NUM_INTERVAL increased,the executiontime of approximate sort almost the same.When the NUM_INTERVAL is small,the cost of atomic operation is high because multiple elements are assigned to the same interval concurrently and the overhead of prefix sum is small.When the NUM_INTERVAL is large,the cost of atomic operation is low because fewer elements are assigned to the same interval concurrently but the overhead of prefix sum is expensive.It is suggested that the performance almost keep same when the NUM_INTERV AL changes within a certain range.V.CONCLUSIONSThis paper,we propose approximate sort on manycore GPUs to parallelism.The approximate sort could obtain the approximate order with ascending or descending by controlling the parameter of NUM_INTERVAL.The radix sort is the fastest GPUs sort and our approximate sort could achieve at least more than twice compared with GPUs-based radix sort.As for future,our work is to integrate our approximate sort into the application in the reality.VI.ACKNOWLEDGMENTThis research was supported in part by the National Science Foundation of China under grants 61272190and 61173166,the Program for New Century Excellent Talents in University,and the Fundamental Research Funds for the Central Universities of China.REFERENCES[1]D.E.Kauth,“The art of computer programming:Volume 3/sorting and searching,”1973.[2]T.H.Cormen,C.E.Leiserson,R.L.Rivest,C.Stein et al.,Introductionto algorithms.MIT press Cambridge,2001,vol.2.[3]N.Satish,M.Harris,and M.Garland,“Designing efficient sortingalgorithms for manycore gpus,”in Parallel &Distributed Processing,2009.IPDPS 2009.IEEE International Symposium on.IEEE,2009,pp.1–10.[4] C.Nvidia,“Nvidia cuda c programming guide,”NVIDIA Corporation,vol.120,2011.[5]J.Nickolls,I.Buck,M.Garland,and K.Skadron,“Scalable parallelprogramming with cuda,”Queue,vol.6,no.2,pp.40–53,2008.[6]S.Bandyopadhyay and S.Sahni,“Grsgpu radix sort for multifieldrecords,”in High Performance Computing (HiPC),2010International Conference on.IEEE,2010,pp.1–10.[7] D.Cederman and P.Tsigas,“A practical quicksort algorithm forgraphics processors,”in Algorithms-ESA 2008.Springer,2008,pp.246–258.[8]L.Chen and G.Agrawal,“Optimizing mapreduce for gpus witheffective shared memory usage,”in Proceedings of the 21st international symposium on High-Performance Parallel and Distributed Computing.ACM,2012,pp.199–210.[9]M.Harris,J.Owens,S.Sengupta,Y.Zhang,and A.Davidson,“Cudpp:Cuda data parallel primitives library,”2007.[10]K.E.Batcher,“Sorting networks and their applications,”in Proceedingsof the April 30–May 2,1968,spring joint computer conference.ACM,1968,pp.307–314.[11]R.Baraglia,G.Capannini,F.M.Nardini,and F.Silvestri,“Sortingusing bitonic network with cuda,”in the 7th Workshop on Large-Scale Distributed Systems for Information Retrieval (LSDS-IR),Boston,USA,2009.[12]“Nvidia cuda sdk,”(/cuda),2014.。
希尔伯特变换
基于希尔伯特变换的改良加速研究CT图像重建算法GUIQIN YANG, HUANYU NING, HUI WU and ZHAN JUN JIANG摘要在本文中,扇束滤波反投影算法(FBP)提高了利用希尔伯特变换来代替原来的一。
同时,技术计算统一设备架构(CUDA)的图形处理单元(GPU)是通过加速和缩短并行处理所需的时间,它可以大大提高效率。
该算法利用MATLAB模拟。
结果表明,重建图像的质量得到改善,重建速度可以提高3.8倍,CUDA技术。
景区简介CT技术在许多领域如近几年发展迅速工业,航空航天,医疗和安全检查[ 1 ] [ 2 ]。
目前,计算机断层扫描(CT)已发展到256排扇束扫描模式商业。
主要重建技术被称为滤波反投影(FBP)这是基于经典的傅立叶切片定理算法。
作为一个CT技术的重要组成部分,影响了图像重建算法质量直接。
计算统一设备架构(CUDA)是一种新的计算机技术可以提高程序效率几乎没有影响原算法[ 3 ]。
所以在本文中,希尔伯特变换是用来改善重建算法和CUDA技术应用于加速程序运行。
仿真结果表明,提出的算法和技术本文是能够提高图像的信噪比和降低图像重建时间。
图像重建算法的改进平行束重建算法的改进扇束、平行束FBP重建的步骤是相同的,即加权投影,坡度滤波反投影,[ 4 ]。
扫描采用相同的斜率滤波器的设计,所以本文中的平行束重建提高首先,和那扇束滤波反投影重建进行了改进。
平行束FBP重建公式显示为:在公式(1),表示探测器的位置,ϕ表示探测器的旋转角度,是变领域。
因此式(1)是重写在式(2)中:根据傅里叶变换的定义和性质,确定公式(3)显示:F [ ]表明,傅里叶变换表明逆傅里叶变换。
所以,投影数据可写为(4):是平行束投影数据,是希尔伯特滤波器脉冲响应,所以,公式(2)可以改善(5):希尔伯特[ ]代表希尔伯特变换(5)。
积分作用可以改写为两步叫派生法和希尔伯特变换在重建算法。
扇束重建算法的改进扇束扫描分为两个种类等角度等间距扫描。
椭圆曲线加密算法中模逆的研究
椭圆曲线加密算法中模逆的研究摘要;随着互联网时代的快速发展,个人的信息安全受到了人们普遍地关注并越来越受到大众重视。
椭圆曲线加密算法是目前最为安全的信息加密算法之一,因为其占用相对较小的空间的条件下兼具很高的安全性,因此,椭圆曲线加密算法已经成为目前使用最多的加密标准。
在椭圆曲线加密算法中最关键的步骤是倍点运算,在倍点运算中最占用资源最多的是模逆运算,本文主要对模逆运算中所用到的欧几里得算法,欧几里得算法的推论进行了研究,并对相关算法进行了证明,使用软件进行了算法的验证。
关键词:椭圆曲线加密算法,模逆,欧几里得算法1.引言现如今,对椭圆曲线的研究已经有一百多年的历史,因此有着非常厚重的理论积累。
二十世纪末期,Koblitz和Miller两位科学家在经过长期的研究之后,将椭圆曲线应用到了加密算法,椭圆曲线密码体制(EllipticCurveCrypsystem,ECC)就此诞生[1]。
椭圆曲线加密算法是一种非对称加密算法,在实现过程中模逆算法要占用大量的资源,因此模逆是椭圆曲线加密算法中一个关键的步骤。
在目前实现的模逆的算法研究中,主要有基于蒙哥马利的模逆算反,基于欧几里得算法的模逆算法以及基于费马小定理的模逆算法。
本文主要研究了基于欧几里得算法的模逆算法的理论基础,并进行相关算法和推论的推导,最后使用编程语言对算法进行了验证。
1.椭圆曲线加密算法中的模逆运算在椭圆曲线加密算法中关键的步骤是倍点运算,但是在二维坐标下进行倍点运算需要进行大量的模逆运算,可以通过坐标的变换,将椭圆曲线上的点由二维坐标转化为雅克比坐标系下的坐标从而进行大量模逆运算的消减,只进行少数的模逆运算。
坐标转换的规则是椭圆曲线方程在标准射影坐标系下进行花间,然后遵循标准射影坐标系下的运算即可进行椭圆曲线的倍点运算。
椭圆曲线算法是在二维坐标系下进行的,雅可比坐标下的点是在雅可比坐标系下进行的,目的是为了避免求逆运算来加速运算,因此计算完成之后还要把雅可比坐标映射到二维坐标,才是椭圆曲线能用的点。
SIMPLIFIED IMPLEMENTATION OF PARALLELABILITY FOR
专利名称:SIMPLIFIED IMPLEMENTATION OFPARALLELABILITY FOR MODULES WITHSYNCHRONOUS RECTIFICATION发明人:FARRINGTON, Richard, W.,SVARDSJO,Claes,HART, William申请号:US2001002640申请日:20010127公开号:WO01/056141P1公开日:20010802专利内容由知识产权出版社提供摘要:The present invention provides a method for preventing a fault condition in a DC-DC converter (10, 20, 50) having a first secondary winding (Ns1) coupled to a first synchronous rectifier (SQ1) and a second secondary winding (Ns2) coupled to a second synchronous rectifier (SQ2). The first synchronous rectifier (SQ1) is turned on based on a voltage across the first secondary winding (Ns1) and is turned off based on a first driver signal. The second synchronous rectifier (SQ2) is turned on based on a voltage across the second secondary winding (Ns2) and is turned off based on a second driver signal. The present invention also provides a DC-DC converter (10, 20, 50) wherein a first control circuit is coupled to and controls the first synchronous rectifier (SQ1) pursuant to the method described above, and a second control circuit is coupled to and controls the second synchronous rectifier (SQ2) pursuant to the method described above.申请人:ERICSSON INC.地址:US国籍:US代理机构:CHALKER, Daniel, J.更多信息请下载全文后查看。
fortran forall用法
fortran forall用法Fortran is a programming language that was developed in the 1950s for scientific and engineering applications. It is known for its efficiency and performance, especially in numeric computations. One of the features that make Fortran stand out is its forall loop construct, denoted by the keyword "forall."The forall construct in Fortran allows for parallelization of loop iterations, enabling concurrent execution of array assignments or operations. It provides a concise and efficient way to handle parallel computations, especially when dealing with large arrays or matrices. In this article, we will explore the usage of forall in Fortran and its benefits.To understand the forall construct, let's consider an example where we have an array of values in Fortran that we want to update in parallel. Suppose we have an array A of size N, and we want to square each element of the array. Traditionally, we would use a do loop to iterate over each element and perform the squaring operation. However, with the forall construct, we can achieve this in a more concise and efficient manner.The syntax of the forall construct is as follows:forall (i = 1:N)A(i) = A(i)2end forallHere, the loop variable i takes values from 1 to N, and the expression A(i) = A(i)2 represents the squaring operation. The forall construct ensures that the assignment statement is executed in parallel for each element of the array. This allows for efficient utilization of multiple processors or cores, leading to significant speed improvements in computations.One important aspect to note is that the order of execution of the assignment statements within the forall loop is not guaranteed. This means that the statements may be executed in any order, depending on the availability of resources. Therefore, it is essential to ensure that the operations within the forall loop are independent and do not rely on the specific order of execution.The forall construct provides automatic parallelization, making it easier for programmers to harness the power of parallel computing without delving into the low-level details. It simplifies the implementation of parallel algorithms and allows for seamless scalability on multiprocessorsystems.In addition to parallel assignments, the forall construct can also be used for parallel reduction operations. Consider a scenario where we want to find the maximum value in an array. We can use the forall construct to perform parallel comparisons and obtain the maximum value efficiently.forall (i = 1:N)if (A(i) > max_value) thenmax_value = A(i)end ifend forallAgain, it is crucial to ensure that the reduction operation, such as finding the maximum value, does not introduce any dependencies between loop iterations. This guarantees correct results regardless of the order of execution.In conclusion, the forall construct in Fortran provides a powerful mechanism for parallelizing loop iterations. It simplifies the implementation of parallel algorithms and offers significant performancebenefits, especially when dealing with large arrays or matrices. By allowing concurrent execution of array assignments or operations, the forall construct enables efficient utilization of multiple processors or cores. With its automatic parallelization capabilities, Fortran forall is a valuable tool for scientists and engineers who require efficient and scalable computing solutions.。
High-Performance Computing
High-Performance Computing High-performance computing (HPC) has become an integral part of various industries, including scientific research, engineering, finance, and more. With the increasing demand for complex simulations, big data analysis, and artificial intelligence, the need for high-performance computing systems has never been greater. However, there are several challenges and requirements that need to be addressed to ensure the effective implementation and utilization of HPC. One of the key requirements for high-performance computing is the need for powerful hardware. This includes high-speed processors, large amounts of memory, and fast storage systems. These components are essential for handling the immense computational workloads and massive datasets that are characteristic of HPC applications. Additionally, the hardware needs to be reliable and scalable to accommodate the growing demands of HPC workloads. In addition to hardware, high-performance computing also requires robust software and programming tools. HPC applications often involve complex algorithms and parallel processing techniques, which demand specialized software frameworks and programming languages. Moreover, efficient utilization of hardware resources requires optimized software that can effectively harness the full potential of the underlying hardware architecture. Another critical requirement for high-performance computing is the need for high-speed networking and communication infrastructure. HPC systems often involve distributed computing environments, where multiple nodes need to communicate and collaborate seamlessly. Therefore, a high-performance network infrastructure is essential to ensure low-latency communication and high-throughput data transfer between different components of the HPC system. Furthermore, the effective management and maintenance of high-performance computing systems are crucial requirements for their successful operation. HPC systems are complex and sophisticated, requiring skilled personnel for their deployment, configuration, and ongoing maintenance. Additionally, effective resource management and scheduling algorithms are necessary to ensure optimal utilization of the available hardware resources. Moreover, the security and privacy of data processed by HPC systems are paramount requirements that cannot be overlooked. With the increasing prevalence of cyber threats and data breaches, it is essential to implement robustsecurity measures to protect sensitive data and ensure the integrity of HPC systems. This includes encryption, access control, and secure communication protocols to safeguard the confidentiality and privacy of HPC workloads and data. Lastly, the environmental impact of high-performance computing is an increasingly important consideration. The power consumption of HPC systems can be substantial, leading to high operational costs and environmental concerns. Therefore, energy-efficient hardware designs, power management techniques, and renewable energy sources are essential requirements for sustainable and environmentally friendly high-performance computing. In conclusion, high-performance computing has numerous requirements that need to be addressed to ensure its effective implementation and utilization. These include powerful hardware, robust software, high-speed networking, effective management and maintenance, security and privacy measures, and environmental considerations. By addressing these requirements, organizations can harness the full potential of high-performance computing to drive innovation, accelerate scientific discoveries, and solve complex real-world problems.。
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Wayne T. Padgett is on sabbatical leave from Rose-Hulman Inst. of Tech. Email: Wayne.Padgett@ . He would like to acknowledge the insightful comments and suggestions of the StarCore Applications Team, especially Mao Zeng, Joe Monaco, Kevin Shay, and Stephen Dew.
Байду номын сангаас
Most DSP architectures are capable of circular addressing to avoid data movement in delay buffers, but data alignment can cause problems. In an FIR filter, several taps can be computed at a time, but the delay buffer needs to shift one sample, not several. Since most DSPs are highly optimized for FIR filter computation, a variety of techniques have been developed to deal with the problem of needing to shift a circular buffer by a single sample when the data has a bus width of several words. 2.1. Standard Techniques Multiplexing the incoming and outgoing data to allow “misaligned” loads can solve the problem, but this requires extra hardware, and will incur a speed or silicon area penalty. If the goal is to maximize performance, mis-aligned loads should be avoided. Multi-sample programming [3] involves simply computing several outputs at a time so that the delay buffer also needs to shift several outputs at a time. A side benefit of this technique is that many data values can be reused, reducing the required data bus bandwidth and power requirements. Unfortunately, the LMS algorithm changes the filter for each output sample so that multiple outputs can’t be computed at the same time. Multiple-loop programming involves writing several copies of the filter code, one for each possible data alignment, and using the correct one for each filter output. This method has two disadvantages: it increases code size by roughly the same multiple as the number of ALUs, and it tends to require more registers because it needs to realign the data in the processor. Multiple-buffer programming is a variant of multiple loop programming which stores the four possible alignments of the delay buffer in memory. This avoids the need for extra registers, but it shares the code size penalty and also multiplies the data buffer storage memory requirement by the number of ALUs. 2.2. SC140 Architecture The StarCore SC140 has four ALUs and can compute four MACs in one cycle. To support the ALUs, it has two data buses, each of which can move four 16 bit operands to or from memory in a cycle. Peak performance is most important in the inner-loops of an algorithm. Like many DSPs, the SC140 has a zero overhead loop to maximize efficiency in
ABSTRACT A block exact formulation [1] of the LMS algorithm is well suited for efficient implementation on multiple-ALU architectures. The method can be applied to any number of ALUs. An example analysis is given for the StarCore SC140 core which shows a 33% speed increase for large filters. 1. INTRODUCTION It can be very difficult to implement the least mean square (LMS) adaptive filter algorithm efficiently on a digital signal processor (DSP) with multiple arithmetic logic units (ALUs). Parallelism is hard to achieve when the filter coefficients change for each sample. Benesty and Duhamel [1] have shown how to formulate the exact LMS algorithm in a block form and rearrange the computations to reduce the total number of multiplies and adds. The block exact form holds the filter constant during a block and then corrects for updates within the block. This form allows the LMS algorithm to be tailored to the resources of a multi-ALU processor without the data rearrangement. Optimizing the utilization of processor resources can lead to large performance increases even without reducing the number of multiplies and adds. Because the block form can be derived for any block size, this technique is applicable to any number of ALUs in a custom system on a chip (SOC), or to various generic commercial multi-ALU DSPs. An example analysis with source code is presented for the StarCore SC140 DSP core. For large numbers of filter taps the resulting method translates to a 33% increase in performance over a traditional technique. M atlab and assembly code for algorithm implementations are available on the web [2]. 2. IMPLEMENTATION CONSTRAINTS A multi-ALU DSP is designed to compute several multiply or multiply-accumulate (MAC) operations in parallel. This requires the ability to move data and instructions in parallel to keep up with the ALUs. Wide data buses for moving operands in parallel bring data alignment problems with them, which may reduce algorithm performance.