Heat generation and temperature prediction in metal cutting, A review

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fundamentals of thermoelectricity oxford 2015

fundamentals of thermoelectricity oxford 2015

fundamentals of thermoelectricityoxford 2015The fundamentals of thermoelectricity, as discussed in the Oxford 2015 book, are crucial for understanding the conversion of heat into electrical energy. This field combines principles from thermodynamics, solid-state physics, and materials science to explore the behavior and performance of thermoelectric devices. Thermoelectricity has gained significance in recent years due to its potential application in waste heat recovery, portable power generation, and energy-efficient cooling systems. Let's dive into some key concepts covered in this book.Thermoelectric phenomena arise from a temperature gradient across a material or device. The underlying principle is the Seebeck effect, which describes the generation of an electric voltage when there is a temperature difference between two points in a conductor or semiconductor. This voltage is proportional to the gradient in temperature and depends on the material properties.热电现象是在材料或器件中存在温度梯度时产生的。

辐射强度与波长与温度的关系 英文解释

辐射强度与波长与温度的关系 英文解释

辐射强度与波长与温度的关系英文解释全文共3篇示例,供读者参考篇1Radiation intensity, wavelength, and temperature are closely related in the field of physics. Radiation intensity refers to the amount of energy transferred through electromagnetic waves in a given area. Wavelength, on the other hand, refers to the distance between two consecutive peaks or troughs of a wave. Temperature is a measure of the average kinetic energy of the particles in a substance.The relationship between radiation intensity, wavelength, and temperature can be explained through the black-body radiation law, which states that the total energy radiated by a black body per unit area per unit time is directly proportional to the fourth power of the temperature and inversely proportional to the wavelength to the fifth power. In simpler terms, as the temperature of an object increases, the radiation intensity it emits also increases. Additionally, shorter wavelengths correspond to higher energy levels and thus higher radiation intensity.Another important concept in this relationship is Wien's displacement law, which states that the wavelength at which the intensity of radiation is at its maximum is inversely proportional to the temperature of the object. This means that as the temperature of an object increases, the peak wavelength of radiation emitted by that object shifts to shorter wavelengths.In practical terms, this relationship can be observed in everyday life. For example, when an object such as a stove burner is heated, it begins to emit radiation in the form of infrared light. As the temperature of the burner increases, the intensity of the emitted radiation also increases, and the peak wavelength shifts towards shorter wavelengths. This is why the burner appears red-hot at lower temperatures and blue-white at higher temperatures.Understanding the relationship between radiation intensity, wavelength, and temperature is crucial in various fields such as astronomy, thermodynamics, and materials science. By studying how these parameters interact, scientists and engineers can gain insights into the behavior of objects at different temperatures and wavelengths, leading to advancements in technology and scientific knowledge.篇2The relationship between radiation intensity, wavelength, and temperature is a fundamental concept in physics and plays a key role in understanding the behavior of electromagnetic radiation.Radiation intensity refers to the power per unit area emitted by a source and is typically quantified in terms of watts per square meter. The intensity of radiation is directly proportional to the temperature of the source according to Stefan-Boltzmann Law. This law states that the total energy radiated per unit surface area of a black body is directly proportional to the fourth power of the absolute temperature. In mathematical terms, this relationship can be expressed as:\(I = σT^4\)Where:- I is the radiation intensity,- σ is the Stefan-Boltzmann constant, and- T is the temperature in Kelvin.This relationship demonstrates that as the temperature of a source increases, the radiation intensity emitted by the source also increases. This is why hotter objects appear brighter and emit more radiation than cooler objects.The wavelength of radiation is another important parameter that is related to the temperature of the source. According to Wien's Law, the wavelength of the peak intensity of radiation emitted by a black body is inversely proportional to the temperature of the source. Mathematically, this relationship can be expressed as:\(λ_{max} = \frac{b}{T}\)Where:- \(λ_{max}\) is the wavelength of maximum intensity,- b is Wien's displacement constant, and- T is the temperature in Kelvin.This relationship illustrates that as the temperature of a source increases, the peak wavelength of the radiation it emits shifts to shorter wavelengths. In other words, hotter objects emit radiation that is more blue in color, while cooler objects emit radiation that is more red in color.In conclusion, the intensity and wavelength of radiation emitted by a source are directly influenced by the temperature of the source. Understanding these relationships is crucial for various fields of study, including astrophysics, climate science, and engineering. By studying the interplay between temperature,intensity, and wavelength, scientists can gain insights into the behavior of electromagnetic radiation and its impact on the world around us.篇3Radiation intensity refers to the amount of radiant energy emitted from a source per unit time and unit solid angle. It is dependent on various factors, such as temperature and wavelength. In this article, we will explore the relationship between radiation intensity, wavelength, and temperature.Firstly, let's discuss the relationship between radiation intensity and wavelength. According to Planck's radiation law, the intensity of radiation emitted by a black body is directly proportional to the fourth power of the temperature and inversely proportional to the fourth power of the wavelength. This means that as the temperature of a radiating body increases, the intensity of radiation emitted also increases. However, the intensity decreases as the wavelength of the radiation increases. This relationship is crucial in understanding the spectral distribution of radiation emitted by objects at different temperatures.Next, let's delve into the relationship between radiation intensity and temperature. As mentioned earlier, the intensity of radiation emitted by a black body is directly proportional to the fourth power of the temperature. This relationship is explained by Stefan-Boltzmann's law, which states that the total energy radiated per unit surface area of a black body is directly proportional to the fourth power of its absolute temperature. Therefore, as the temperature of a radiating body increases, the total amount of energy radiated per unit time also increases. This has important implications in various fields, such as astrophysics and material science.In conclusion, the relationship between radiation intensity, wavelength, and temperature is a fundamental aspect of thermal radiation. Understanding these relationships is crucial in predicting the behavior of radiant energy emitted by objects at different temperatures and wavelengths. By studying these relationships, scientists can gain insights into the thermal properties of materials and improve our understanding of the universe.。

不同因素对大肠杆菌转化效率的影响

不同因素对大肠杆菌转化效率的影响

广东化工2019年第7期·52 · 第46卷总第393期不同因素对大肠杆菌转化效率的影响谢恩诚,曹璐,蒋慧慧(巢湖学院化学与材料工程学院,安徽巢湖238000)The Study on Transformation Efficiency of Escherichia coli Affected by DifferentFactorsXie Encheng, Cao Lu, Jiang Huihui(School of Chemistry and Material Engineering, Chaohu University, Chaohu 238000, China) Abstract: There were numerous factors which can affect transformation efficiency in plasmid transformation process. In this study, we took two the most common strains of E.coli in transformation operation-BL21 and DH5a as our study objects and obtained optimum transformation conditions through deep explorations of ice-incubation time, heat shock time, preservation temperature and time. The result showed that we can attain the maximum transformation efficiency when competent cells were ice-incubated 60 min and heat shocked 90 s towards E. coli BL21, and the efficiency of it will extremely enhance when competent cells were preserved in -20 ℃. What’s more, 30 min ice-incubation and 120 s heat shock were the conditions that bring the maximum transformation efficiency to DH5a, and the efficiency could be sustained during preservation at -20 ℃, but sharply decline a half at 4 ℃.Keywords: transformation efficiency;ice-incubation time;heat shock time;preservation temperature;preservation time分子克隆是现今生命科学研究中最基础,也是最重要的一环。

耐热、耐寒测试 英语

耐热、耐寒测试 英语

耐热、耐寒测试英语Thermal Resilience: Pushing the Boundaries of Material EnduranceImagine a world where materials could withstand the harshest of environments, from the scorching heat of the desert to the bone-chilling cold of the Arctic. This is the realm of thermal resilience, a field of study that explores the remarkable ability of materials to maintain their structural integrity and functionality under extreme temperature conditions. As technology continues to push the boundaries of what's possible, the need for materials that can endure these extreme environments has become increasingly crucial.One of the primary applications of thermal resilience research is in the aerospace industry. As spacecraft and satellites venture deeper into the unknown, they must be equipped with components that can withstand the rigors of launch, the vacuum of space, and the dramatic temperature fluctuations encountered during orbit and re-entry. Engineers and materials scientists work tirelessly to develop alloys, ceramics, and composites that can withstand the intense heat and cold without compromising their performance.Consider the heat shield of a spacecraft, for example. During re-entry,the vehicle experiences temperatures that can reach thousands of degrees Celsius as it plunges through the Earth's atmosphere. The heat shield must be able to dissipate this energy and protect the delicate components and crew inside. Materials like ablative heat shields, which gradually erode to absorb the heat, or thermal protection systems made of high-temperature ceramics, are critical to ensuring the safety and success of these missions.But the need for thermal resilience extends far beyond the aerospace industry. In the automotive sector, materials that can withstand high temperatures are essential for components like engine blocks, turbochargers, and exhaust systems. These parts must be able to operate reliably in the harsh conditions of an internal combustion engine, where temperatures can reach hundreds of degrees Celsius.Similarly, in the energy industry, materials used in power generation equipment, such as turbines and nuclear reactors, must be able to withstand extreme temperatures and thermal cycling without compromising their structural integrity or performance. The development of advanced ceramics, superalloys, and composite materials has been instrumental in improving the efficiency and reliability of these critical systems.The challenge of thermal resilience is not limited to high-temperature environments. Materials that can withstand cryogenictemperatures, such as those encountered in liquid natural gas (LNG) storage and transportation, or in the superconducting magnets used in medical imaging equipment, are also in high demand. These materials must be able to maintain their strength, ductility, and insulating properties at temperatures as low as -200 degrees Celsius.Researchers and engineers have developed a range of techniques to assess the thermal resilience of materials, including thermal shock testing, thermal cycling, and high-temperature exposure experiments. These tests simulate the extreme conditions that materials may face in real-world applications, allowing for the evaluation of their performance and the development of new, more resilient materials.One such technique is the use of high-heat flux testing, where materials are exposed to intense, localized heat sources to simulate the extreme conditions encountered in applications like rocket nozzles or hypersonic vehicle leading edges. By understanding how materials respond to these intense thermal loads, engineers can design more robust and reliable systems.Another approach is the use of cryogenic testing, where materials are subjected to extreme cold temperatures to assess their low-temperature properties. This is particularly important for materials used in aerospace, energy, and medical applications, where the ability to maintain performance at cryogenic temperatures is critical.Beyond the development of new materials, the field of thermal resilience also encompasses the optimization of existing materials and the design of innovative thermal management systems. This can involve the use of advanced cooling technologies, insulation materials, and heat dissipation strategies to mitigate the effects of extreme temperatures and protect sensitive components.As the world continues to push the boundaries of what's possible, the importance of thermal resilience will only grow. From the exploration of distant planets to the development of next-generation energy systems, the ability of materials to withstand the harshest of environments will be a key driver of innovation and progress. By continuing to advance the science of thermal resilience, we can unlock new possibilities and push the limits of what we can achieve.。

天一成人高考英语试卷

天一成人高考英语试卷

Part I Vocabulary and Structure (40 points)Directions: There are 30 incomplete sentences in this part. For each sentence there are four choices marked A, B, C, and D. Choose the one that best completes the sentence. Then mark the corresponding letter on Answer Sheet 2 with a single line through the centre.1. I didn't know you were here. I _______ you for a while.A. had been looking forB. was looking forC. have been looking forD. had looked for2. If I _______ my car, I would drive to the airport to pick you up.A. had a carB. have a carC. will have a carD. had had a car3. By the time you get to the station, the train _______.A. will have leftB. would have leftC. has leftD. leaves4. She _______ in the library for two hours when I went there.A. has been readingB. had been readingC. have been readingD. was reading5. He _______ his key at home, so he couldn't open the door.A. forgot to takeB. forgot takingC. had forgot to takeD. had forgot taking6. I wish I _______ more English when I was young.A. learnedB. have learnedC. had learnedD. will learn7. The weather forecast says it will _______ tomorrow.A. rainB. is going to rainC. rainsD. will rain8. She _______ for three hours before we arrived.A. had waitedB. was waitingC. waitedD. has been waiting9. If only I _______ the test tomorrow!A. had passedB. would passC. passD. passed10. The book _______ in the library for three weeks now.A. has beenB. had beenC. isD. wasPart II Reading Comprehension (40 points)Directions: There are four passages in this part. Each passage is followed by some questions or unfinished statements. For each of them there are four choices marked A, B, C, and D. You should decide on the best choice and mark the corresponding letter on Answer Sheet 2 with a single line through the centre.Passage 1Modern technology has greatly changed our lives. The internet has become an integral part of our daily routines, providing access to information, entertainment, and communication at our fingertips. However, with these advancements come challenges, such as privacy concerns and information overload.11. What is the main idea of the passage?A. The internet is changing our lives.B. Privacy concerns are increasing.C. Technology is causing information overload.D. The internet is a double-edged sword.12. According to the passage, what are some challenges of modern technology?A. Improved communication and entertainment.B. Privacy issues and information overload.C. The decline of traditional communication methods.D. The need for more advanced technology.Passage 2Global warming is a significant issue that affects our planet. It is primarily caused by the excessive emission of greenhouse gases, which trap heat in the atmosphere. This leads to rising temperatures, extreme weather events, and other environmental problems.13. What is the primary cause of global warming mentioned in the passage?A. The burning of fossil fuels.B. Deforestation.C. The use of solar energy.D. Population growth.14. What are some consequences of global warming mentioned in the passage?A. Increased economic growth.B. Health benefits.C. More severe weather events.D. Improved air quality.Passage 3Exercising regularly is crucial for maintaining good health. It helps to improve cardiovascular fitness, strengthen muscles and bones, and reducethe risk of chronic diseases. Despite the numerous benefits, many people struggle to maintain a consistent exercise routine.15. What is the main purpose of the passage?A. To encourage people to start exercising.B. To explain the benefits of regular exercise.C. To discuss the challenges of maintaining an exercise routine.D. To compare different types of exercise.16. According to the passage, what are some benefits of regular exercise?A. Improved mental health.B. Weight loss.C. Increased risk of injury.D. Decreased productivity.Passage 4Artificial intelligence (AI) is rapidly evolving and has the potential to revolutionize various industries. From healthcare to transportation, AI can improve efficiency, accuracy, and convenience. However, there are ethical considerations and potential risks associated with the widespread use of AI.17. What is the main topic of the passage?A. The benefits of AI in healthcare.B. The ethical implications of AI.C. The challenges of implementing AI in different industries.D. The future of AI technology.18. According to the passage, what are some concerns regarding the use of AI?A. Increased joblessness.B. Enhanced safety and security.C. Improved customer service.D. Potential misuse and ethical dilemmas.Part III Translation (20 points)Directions: For this part, you are allowed 30 minutes to translate a passage from Chinese into English. You should write your answer on Answer Sheet 2.The rapid development of technology has brought about significant changes in our society. It has revolutionized the way we communicate, work, and live. The internet has made information more accessible, allowing people to stay connected and informed. However, it has also brought challenges, such as privacy concerns and information overload. It is crucial for us to adapt to these changes and use technology responsibly to enhance our lives.Part IV Writing (20 points)Directions: For this part, you are allowed 30 minutes to write an essay on the following topic: The Impact of Social Media on Youth. You should write at least 150 words but no more than 200 words.Remember to write neatly and legibly. Do not write anything outside the lined space provided on the answer sheet.[Your Answer Here]。

Temperature dependence of density profiles for a cloud of non-interacting fermions moving i

Temperature dependence of density profiles for a cloud of non-interacting fermions moving i

I. INTRODUCTION
The achievement of Bose-Einstein condensation in ultracold gases of bosonic atoms has given great impulse to the study of dilute quantum gases inside magnetic or optical traps [1]. Similar cooling and trapping techniques are being used to drive gases of fermionic alkali atoms into the quantum degeneracy regime [2]. It is also possible to experimentally generate and study strongly anisotropic atomic fluids effectively approaching dimensionality D = 2 or D = 1, at very low temperature and with very high purity, inside magnetic traps where the transverse and the longitudinal confinement are vastly different [3]. In the relevant conditions of temperature and dilution the atomic interactions become negligible in a gas of fermions placed in a single Zeeman sublevel inside a magnetic trap [4]. One can obtain in this way a close laboratory realization of an inhomogeneous, non-interacting Fermi gas, which has special significance in regard to the foundations of density functional theory and to tests of the Thomas-Fermi approximation [5]. In the quasi-onedimensional (1D) case the ground state and the excitation spectrum of such an ideal gas of spin-polarized (or ”spinless”) fermions can be mapped into those of a gas of hard-core impenetrable bosons [6]. The latter is known as the Tonks gas, from the early work of Tonks [7] on the equation of state of hard-object adsorbates. Advances in atom waveguide technology, with potential applications to atom interferometry and integrated atom optics, especially motivate theoretical studies of dilute gases in a regime where the dynamics becomes essentially 1D [8]. The wave functions of a cloud of spinless fermions under harmonic confinement are, of course, Slater determinants of harmonic-oscillator single-particle orbitals. Their representation in terms of Hermite polynomials has, however, limited usefulness for numerical calculations on mesoscopic clouds [9]. Brack and van Zyl [10] have developed a more powerful method for non-interacting fermions occupying a set of closed shells under isotropic harmonic confinement in D dimensions, leading to analytical expressions for the particle and kinetic energy densities at temperature T = 0 in terms of Laguerre polynomials. These expressions are especially useful for numerical calculations on isotropic systems in D = 2 and D = 3. A Green’s function method, which altogether avoids the use of wave functions in favor of the matrix elements of the position and momentum operators, has been developed for similar purposes [11] and extended to calculations of the pair distribution function in the ground state for the 1D ideal Fermi gas [12]. This method has also been extended to the ground state of ideal Fermi gases under harmonic confinement of arbitrary anisotropy in higher dimensionalities [13]. The purpose of the present paper is to extend the Green’s function method to an inhomogeneous 1D cloud of noninteracting fermions at finite temperature and to illustrate its usefulness by numerical calculations of the particle and kinetic energy density profiles as functions of temperature in the case of harmonic confinement. Analytical expressions have been derived by Wang [14] for the same system at high temperature, where the chemical potential is lower than the single-particle ground-state energy. The case of non-interacting fermions under 3D harmonic confinement has been treated by Schneider and Wallis [15] through the use of Laguerre polynomials. The emphasis of our numerical calculations will be to illustrate how the characteristic quantum features of the fermion cloud, i.e. its shell structure and the spill-out of particles at the boundaries beyond the Thomas-Fermi radius, evolve with increasing temperature as a semiclassical regime is being approached.

热能动力工程专业英语

热能动力工程专业英语
Professional English for Thermal Power Engineering
contents
目录
• Overview of Thermal Power Engineering
• Fundamentals of Thermal Power Engineering
• Professional vocabulary for thermal power engineering
Application fields of thermal power engineering
Power generation
Thermal power plants are the main way of power generation, accounting for a large promotion of global electricity production
• Integration with information technology: The integration of thermal power engineering with information technology allows for more effective monitoring, control, and optimization of thermal power plants
• Radiation Heat Transfer: Radiation heat transfer occurs when electromagnetic waves transfer energy between objects Understanding radiation heat transfer is important for designing heat exchanges and other thermal systems

The Thermodynamics of the Earths Atmosphere

The Thermodynamics of the Earths Atmosphere

The Thermodynamics of the Earths Atmosphere The Earth's atmosphere is a complex system that interacts with the planet's surface, oceans, and biosphere. The study of the thermodynamics of the atmosphere is essential in understanding the behavior of this system and how it affects our planet. Thermodynamics is the study of the relationships between heat, energy, and work. In the context of the Earth's atmosphere, thermodynamics helps us understand the processes that govern the movement of air, the formation of weather patterns, and the distribution of energy throughout the system.One of the key principles of thermodynamics is the conservation of energy. This principle states that energy cannot be created or destroyed; it can only be transferred or converted from one form to another. In the Earth's atmosphere, energy is transferred through a variety of processes, including radiation, conduction, and convection. Radiation is the transfer of energy through electromagnetic waves, such as those from the sun. Conduction is the transfer of energy through direct contact, such as when the ground heats the air above it. Convection is the transfer of energy through the movement of fluids, such as when warm air rises and cool air sinks.Another important principle of thermodynamics is the second law of thermodynamics, which states that the total entropy of a closed system always increases over time. Entropy is a measure of the disorder or randomness of a system. In the Earth's atmosphere, entropy increases as energy is transferred from one place to another. This means that the atmosphere tends towards a state of maximum disorder, which can lead to the formation of weather patterns and other complex phenomena.The thermodynamics of the Earth's atmosphere also plays a crucial role in the global climate system. The atmosphere acts as a greenhouse, trapping heat from the sun and regulating the temperature of the planet. This is known as the greenhouse effect, and it is essential for life on Earth. However, human activities such as the burning of fossil fuels have increased the concentration of greenhouse gases in the atmosphere, leading to an enhanced greenhouse effect and global warming. Understanding the thermodynamics ofthe atmosphere is therefore crucial in addressing the challenges of climate change and developing strategies to mitigate its impacts.From a human perspective, the thermodynamics of the Earth's atmosphere has a profound impact on our daily lives. Weather patterns such as hurricanes, tornadoes, and thunderstorms are all driven by the movement of air and the transfer of energy through the atmosphere. These phenomena can have devastating effects on communities, causing loss of life and property damage. Understanding the thermodynamics of the atmosphere can help us predict and prepare for these events, improving our ability to respond and recover from natural disasters.In conclusion, the study of the thermodynamics of the Earth's atmosphere is essential in understanding the behavior of this complex system and its impact on our planet. Through the principles of conservation of energy and the second law of thermodynamics, we can gain insights into the processes that govern the movement of air, the formation of weather patterns, and the distribution of energy throughout the system. From a human perspective, this knowledge is critical in predicting and preparing for natural disasters and addressing the challenges of climate change. As we continue to explore the mysteries of our planet's atmosphere, the principles of thermodynamics will undoubtedly play a central role in our understanding of this fascinating and complex system.。

热力学温度英文

热力学温度英文

热力学温度英文Thermodynamic temperature, also known as absolute temperature, is an important concept in thermodynamics. It is a measure of the average kinetic energy of the particles in a system, and it has a fundamental role in describing the behavior of matter at various temperatures.In thermodynamics, temperature is typically measured in the Kelvin (K) scale. The Kelvin scale is an absolute temperature scale, meaning it starts from absolute zero, which is the lowest possible temperature where all molecular motion ceases. On the Kelvin scale, the triple point of water is defined as 273.16K, and the temperature increases with the increase in the average kinetic energy of the molecules.One of the key principles of thermodynamics is the zeroth law of thermodynamics, which states that if two systems are each in thermal equilibrium with a third system, then they are in thermal equilibrium with each other. This allows the establishment of a temperature scale that can be used universally.Temperature can be measured using several different scales, such as Celsius and Fahrenheit, but these scales are relative to each other and can be converted to the Kelvin scale. The Celsius (°C) scale is defined by setting the boiling point of water at 100°C and the freezing point at 0°C under standard atmospheric pressure. Similarly, the Fahrenheit (°F) scale sets the freezing point of water at 32°F and the boiling point at 212°F. The Kelvin scale, on the other hand, is independent of the properties of any substance and is solely based on the principles of thermodynamics.The relationship between temperature and the average kinetic energy of the particles in a system is described by the kinetic theory of gases. According to this theory, as the temperature of a gas increases, the average kinetic energy of the gas particles also increases. This increased kinetic energy leads to a higher velocity and greater collisions between particles, resulting in increased pressure.Thermodynamic temperature is crucial in understanding many thermodynamic processes and laws. For example, the ideal gas law, which relates the pressure, volume, and temperature of a gas, is expressed using the Kelvin scale. Additionally, the second law of thermodynamics, which deals with the direction of heat flow and energy transfer, relies on the concept of temperature.Furthermore, temperature plays a crucial role in phase transitions, such as melting and boiling. These transitions occur at specific temperatures, known as melting and boiling points, where the average kinetic energy of the particles is sufficient to overcome the intermolecular forces holding them together.In conclusion, thermodynamic temperature is a fundamental concept in thermodynamics that measures the average kinetic energy of particles in a system. It is measured on the Kelvin scale and plays a crucial role in describing the behavior of matter at various temperatures. Understanding temperature is essential for comprehending the principles and laws of thermodynamics and is key to understanding the behavior of gases and phase transitions.。

金的等离子共振等综述

金的等离子共振等综述

a b s t r a c t
This review describes the fundamental aspects of laser–gold nanoparticle (Au NP) interaction that leads to nanoscale energy deposition to the surroundings through light amplification and heat generation. Besides the importance of the primary process in physics and chemistry, application of the light–NP interaction has attracted significant interest from various areas ranging from analytical chemistry to material chemistry and biomedicine. Here we consider both mechanistic and application aspects. Our attention is focused on pulsed-laser-induced fast processes that revealed the heating–cooling dynamics of electrons, lattice (particle), and particle’s environment. On the application side, we focus on material fabrication and processing that beat diffraction-limited resolution. Together, we will shed a light on the essence of research activities carried out in the past 10 years. In addition to an abundance of latest information obtained from currently available literature, this review includes figures obtained by our own calculations to provide readers with a better understanding of the basics of the optical properties and energy and heat-transfer processes of Au NPs, which are not familiar to photochemists. © 2012 Elsevier B.V. All rights reserved.

关于温的历史和现状的研究报告作文

关于温的历史和现状的研究报告作文

关于温的历史和现状的研究报告作文英文回答:The study of temperature, its history and current state, is a fascinating subject that sheds light on the development of human civilization and the progress of science. Temperature has always been a fundamental conceptin our understanding of the world, and its measurement and control have played crucial roles in various fields such as physics, chemistry, biology, and engineering.In the past, the concept of temperature was not well-defined, and people relied on their senses to judge whether something was hot or cold. However, as early as the 17th century, scientists began to develop more accurate ways to measure temperature. One of the most famous pioneers inthis field was Galileo Galilei, who invented the first modern thermometer in the late 16th century. His invention was based on the principle that the volume of a gas changes with temperature. This invention laid the foundation forthe development of thermometry.Over the centuries, scientists continued to refine and improve the measurement of temperature. In the 18th century, Anders Celsius and Daniel Gabriel Fahrenheit introduced the Celsius and Fahrenheit scales, respectively, which arestill widely used today. These scales provided standardized ways to measure temperature and allowed for more precise comparisons and calculations.In the 19th century, the field of thermodynamics emerged, which further deepened our understanding of temperature and its relation to other physical properties. The laws of thermodynamics, such as the zeroth law, thefirst law, and the second law, provided a theoretical framework for studying heat transfer and energy conversion. This led to the development of various applications, suchas the steam engine and the refrigeration system, which revolutionized industry and transportation.In the modern era, the study of temperature has become even more sophisticated and diverse. With the advent ofelectronic sensors and digital thermometers, temperature measurement has become more accurate and convenient. Furthermore, advancements in materials science and nanotechnology have led to the development of new materials with unique thermal properties, such as superconductors and thermoelectric materials, which have the potential to revolutionize energy conversion and storage.In addition to its scientific and technological importance, temperature also has significant implications for our daily lives. We use temperature as a measure of comfort in our homes and workplaces, and it affects our health and well-being. Extreme temperatures can be dangerous and even life-threatening, and understanding how to regulate and adapt to temperature changes is crucial for our survival.中文回答:温度的研究,包括其历史和现状,是一个引人入胜的课题,它揭示了人类文明的发展和科学的进步。

本体热效率 英语

本体热效率 英语

本体热效率英语Thermodynamic efficiency, also known as thermal efficiency, is a measure of the performance of a heat engine or any other system that converts thermal energy into mechanical work. It is a crucial concept in the field of thermodynamics and has important implications for the design and operation of various types of power plants, engines, and other energy conversion systems.The concept of thermal efficiency is based on the fundamental laws of thermodynamics, which govern the conversion of energy from one form to another. The first law of thermodynamics states that energy can neither be created nor destroyed, but it can be transformed from one form to another. The second law of thermodynamics, on the other hand, states that heat cannot spontaneously flow from a colder object to a hotter object without the assistance of an external agent, such as a heat pump.The thermal efficiency of a heat engine is defined as the ratio of the useful work output to the total heat input. In other words, it represents the fraction of the total energy input that is converted into useful work. The formula for calculating thermal efficiency is given by:Thermal Efficiency = (Work Output) / (Heat Input)The maximum theoretical thermal efficiency of a heat engine is determined by the Carnot cycle, which is an idealized thermodynamic cycle that represents the most efficient way to convert heat into work. The Carnot efficiency is given by the formula:Carnot Efficiency = 1 - (Tcold / Thot)where Tcold is the temperature of the cold reservoir and Thot is the temperature of the hot reservoir.The Carnot efficiency represents the upper limit of the thermal efficiency that can be achieved by any heat engine operating between the same two temperatures. In practice, however, real-world heat engines are subject to various losses and inefficiencies, such as friction, heat transfer limitations, and irreversible processes, which reduce their actual thermal efficiency compared to the Carnot efficiency.One of the key factors that affects the thermal efficiency of a heat engine is the temperature difference between the hot and cold reservoirs. The larger the temperature difference, the higher the potential for the engine to convert heat into useful work. This is whymany power plants, such as those that use fossil fuels or nuclear energy, strive to operate at the highest possible temperatures to maximize their thermal efficiency.Another important factor that affects thermal efficiency is the type of heat engine being used. Different types of heat engines, such as internal combustion engines, steam turbines, and gas turbines, have different design characteristics and operating principles, which result in varying levels of thermal efficiency. In general, more advanced and efficient heat engine designs, such as combined-cycle power plants, can achieve higher thermal efficiencies than simpler designs.The concept of thermal efficiency has important implications for the design and operation of various types of energy conversion systems, including power plants, transportation systems, and industrial processes. By understanding and optimizing the thermal efficiency of these systems, engineers and scientists can improve their overall energy efficiency, reduce fuel consumption, and minimize the environmental impact of energy production and use.In conclusion, thermal efficiency is a fundamental concept in thermodynamics that provides a measure of the performance of heat engines and other energy conversion systems. By understanding the factors that affect thermal efficiency and striving to maximize it, we can develop more efficient and sustainable energy technologies thatcan meet the growing demand for energy while minimizing the impact on the environment.。

文章气候变暖对海洋温度的影响

文章气候变暖对海洋温度的影响

文章气候变暖对海洋温度的影响尊敬的读者,以下是关于气候变暖对海洋温度的影响的文章,该文章采用科学论文的格式来呈现,以适应题目的要求。

Title: The Impact of Climate Change on Ocean TemperaturesAbstract:In recent years, the phenomenon of global warming has become a growing concern worldwide. This paper aims to explore the influence of climate change on ocean temperatures. By analyzing various scientific studies and empirical data, we will examine the effects of rising global temperatures on oceanic ecosystems, marine life, and ocean currents. The findings demonstrate the urgent need for collective efforts to mitigate climate change and protect our oceans.1. IntroductionClimate change, caused primarily by human activities, has led to a steady increase in global temperatures. The rise in surface air temperatures affects not only terrestrial ecosystems but also the vast oceanic environment. This paper focuses on investigating the impact of climate change on ocean temperatures and its consequences.2. Oceanic Heat AbsorptionThe oceans play a vital role in mediating Earth's climate. Due to their sheer volume, they absorb and store a significant amount of heat from solar radiation and greenhouse gases. As global temperatures rise, the oceans absorb more heat, which directly affects their thermal properties.3. Thermal Expansion and Sea-Level RiseThe increased heat absorption by the oceans results in thermal expansion, leading to rising sea levels. Warmer waters expand and occupy a larger volume, contributing to coastal erosion, increased vulnerability to storm surges, and potential displacement of coastal populations.4. Disruption of Oceanic CurrentsOcean currents, such as the Gulf Stream and the North Atlantic Drift, play a crucial role in regulating regional climates. Rising ocean temperatures can disrupt these currents, potentially altering weather patterns and causing extreme weather events, including hurricanes, heatwaves, and prolonged periods of drought.5. Coral BleachingCorals rely on stable temperatures for their survival, but warmer waters stress them, leading to coral bleaching. Corals expel the symbiotic algae living within their tissues, resulting in their whitening and increased vulnerability to diseases. Coral bleaching poses a significant threat to marine biodiversity and the livelihoods of communities dependent on coral reef ecosystems.6. Impact on Marine LifeRising ocean temperatures affect marine organisms and ecosystems at various trophic levels. Many species have specific temperature requirements for their physiological processes, such as reproduction and metabolism. Changes in ocean temperatures can disrupt these critical life functions,leading to shifts in species distribution, altered predator-prey relationships, and potential declines in overall biodiversity.7. Ocean AcidificationIncreased atmospheric carbon dioxide (CO2) due to human activities not only contributes to global warming but also affects ocean chemistry. Oceans absorb a significant portion of CO2, leading to the acidification of seawater. This process hampers the ability of marine organisms, such as shellfish and coral, to form and maintain their shells and skeletons, thereby threatening their survival.8. Mitigation and Adaptation StrategiesTo mitigate the impacts of climate change on ocean temperatures, urgent global action is required. Reducing greenhouse gas emissions, promoting renewable energy sources, and implementing sustainable fishing practices are essential steps. Moreover, creating marine protected areas and implementing adaptive management strategies can support the resilience of marine ecosystems.ConclusionThe effects of climate change on ocean temperatures are becoming increasingly evident. The rising temperatures, coupled with other associated impacts, pose significant challenges to marine ecosystems, biodiversity, and coastal communities. Recognizing the urgency of addressing climate change and its impact on the oceans, collaborative efforts at the global level are crucial to safeguard the health and sustainability of our oceans for future generations.AcknowledgmentsThe author would like to thank the researchers and scientists whose studies and contributions have provided valuable insights into the topic of this paper.References- Include a list of references cited throughout the article.Word Count: 1500 wordsNote: The structure and content of this paper follow the format of a scientific article. It is important to note that for an actual research paper, specific citations and a detailed methodology section would be required. The above text serves as a general example for the requested topic.。

25℃时的标准生成热

25℃时的标准生成热

25℃时的标准生成热英文回答:The standard enthalpy of formation, often denoted byΔH°f, is a thermodynamic quantity that measures the change in enthalpy when one mole of a compound is formed from its constituent elements in their standard states at a specified temperature. It is typically measured in kilojoules per mole (kJ/mol).The standard state of an element is its most stable form at a temperature of 25°C (298.15 K) and a pressure of 1 atmosphere (101.325 kPa). For most elements, this corresponds to the pure elemental form. For example, the standard state of carbon is graphite, the standard state of hydrogen is diatomic hydrogen gas (H2), and the standard state of oxygen is dioxygen gas (O2).The standard enthalpy of formation of an element in its standard state is defined to be zero. This means that theenthalpy change associated with the formation of one moleof an element from its constituent atoms is considered tobe zero.The standard enthalpy of formation of a compound can be either positive or negative. A positive value indicatesthat the formation of the compound is an endothermic process, meaning that it requires energy input. A negative value indicates that the formation of the compound is an exothermic process, meaning that it releases energy.The standard enthalpy of formation is a useful quantity for understanding the thermodynamics of chemical reactions. It can be used to predict the spontaneity of a reaction, as well as to calculate the heat flow associated with a reaction.中文回答:标准生成热,通常表示为ΔH°f,是一个热力学量,它测量的是在特定温度下由构成元素以其标准态形成一摩尔化合物时的焓变。

怎样介绍温度英语作文

怎样介绍温度英语作文

怎样介绍温度英语作文Title: Explaining Temperature in English。

Temperature is a fundamental concept in physics and meteorology, describing the degree of hotness or coldness of an object or environment. It plays a crucial role in our daily lives, influencing everything from the weather to the functioning of machines. In this essay, we will delve into the intricacies of temperature, exploring its definition, measurement, and significance.Definition of Temperature:Temperature is defined as the average kinetic energy of the particles in a substance or system. In simpler terms, it indicates how fast the particles are moving within an object or a region. When particles move faster, the temperature is higher, resulting in a sensation of warmth, whereas slower particle movement corresponds to lower temperatures and a sensation of coldness.Measurement of Temperature:Temperature is typically measured using various scales, with the most commonly used ones being Celsius (°C), Fahrenheit (°F), and Kelvin (K). 。

青藏高原夏季地面感热通量与高原低涡生成的可能联系

青藏高原夏季地面感热通量与高原低涡生成的可能联系

青藏高原夏季地面感热通量与高原低涡生成的可能联系张恬月;李国平【摘要】In this paper,reanalysis surface sensible heat flux(SHF)grid dataset on the Tibetan Plateau(TP)of NCEP/NCAR and Tibetan PlateauVortex(TPV)dataset recognized from MICAPS weather maps are used to analyze the spatial distribution of the linear trend during 1981-2010. Meanwhile,the analysis on possible correlation,especially spatial correlation,between summer surface SHF and formation frequency of TPV was conducted. The results show that the spatial distribution of linear trend had the regional differences,the decreasing trend of SHF is wide and the negative center is obvious,the increasing trend of the SHF is mainly distributed in the northwest and east of the TP. Furthermore,it is noted that a strong positive correlation exists between the summer surface SHF of TP and the synchronous TPV formation frequency;in years with strong surface SHF,the lower level in the east of TP is controlled by cyclonic circulation with divergence systems aloft the corresponding area,which contributes to the strong updrafts over the TP;and contrary situation arises in weak surface SHF years. One of the primary conclusions is that there exists discernible spatial correlation between sensible heating intensity of surface and the formation frequency of TPV.%利用NCEP/NCAR地面感热通量再分析格点资料以及MICAPS天气图资料识别的高原低涡资料集,分析了1981—2010年青藏高原夏季地面感热通量线性倾向分布的空间分布特征,重点讨论了夏季高原地面感热通量与同期高原低涡生成频数的可能联系尤其是空间相关性.结果表明,近30 a夏季感热通量的线性倾向分布具有区域性差异,感热减少趋势在高原分布较广且负值中心明显,感热增加主要分布在高原西北部和东部.夏季地面感热通量与同期高原低涡生成频数呈高度正相关;感热通量强年,高原主体东部地区低层呈气旋式环流,高层为辐散气流,高原上空上升气流偏强,感热通量弱年的情形与之相反.地面感热加热强度与高原低涡的生成频数在空间上有明显联系.【期刊名称】《沙漠与绿洲气象》【年(卷),期】2018(012)002【总页数】6页(P1-6)【关键词】青藏高原;地面感热;高原低涡;空间相关【作者】张恬月;李国平【作者单位】成都信息工程大学大气科学学院,四川成都610225;成都市环境保护科学研究院,四川成都610031;成都信息工程大学大气科学学院,四川成都610225;气象灾害预警与评估协同创新中心,江苏南京210044【正文语种】中文【中图分类】P443青藏高原又称“世界屋脊”、“第三极”,是中纬度地区面积最大、海拔最高的一个大地形,它的隆起对高原及其邻近地区自然环境的演化影响深刻。

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Heat generation and temperature prediction in metal cutting:A review and implications for high speed machiningN.A.Abukhshim*,P.T.Mativenga,M.A.SheikhSchool of Mechanical,Aerospace and Civil Engineering,The University of Manchester,Manchester,UKReceived17May2005;accepted12July2005Available online16September2005AbstractDetermination of the maximum temperature and temperature distribution along the rake face of the cutting tool is of particular importance because of its controlling influence on tool life,as well as,the quality of the machined part.Numerous attempts have been made to approach the problem with different methods including experimental,analytical and numerical analysis.Although considerable research effort has been made on the thermal problem in metal cutting,there is hardly a consensus on the basics principles.The unique tribological contact phenomenon,which occur in metal cutting is highly localized and non-linear,and occurs at high temperatures,high pressures and high strains.This has made it extremely difficult to predict in a precise manner or even assess the performance of various models developed for modelling the machining process.Accurate and repeatable heat and temperature prediction remains challenging due to the complexity of the contact phenomena in the cutting process.In this paper,previous research on heat generation and heat dissipation in the orthogonal machining process is critically reviewed.In addition,temperature measurement techniques applied in metal cutting are briefly reviewed.The emphasis is on the comparability of test results,as well as,the relevance of temperature measurement method to high speed cutting.New temperature measurement results obtained by a thermal imaging camera in high speed cutting of high strength alloys are also presented. Finally,the latest work on estimation of heat generation,heat partition and temperature distribution in metal machining is reviewed.This includes an exploration of the different simplifying assumptions related to the geometry of the process components,material properties, boundary conditions and heat partition.The paper then proposes some modelling requirements for computer simulation of high speed machining processes.q2005Elsevier Ltd.All rights reserved.Keywords:High speed machining;Heat generation;Heat partition;Temperature measurement;FE modelling1.IntroductionMachining of metals is still not completely understood because of the highly non-linear nature of the process and the complex coupling between deformation and temperature fields.Metal cutting can be associated with high tempera-tures in the tool-chip interface zone and hence,the thermal aspects of the cutting process strongly affect the accuracy of the machining process.The deformation process is highly concentrated in a very small zone and the temperatures generated in the deformation zones affect both the tool and the workpiece.High cutting temperatures strongly influence tool wear,tool life,workpiece surface integrity,chip formation mechanism and contribute to the thermal deformation of the cutting tool,which is considered, amongst others,as the largest source of error in the machining process[1].The increase in the temperature of the workpiece material in the primary deformation zone softens the material,thereby decreasing cutting forces and the energy required to cause further shear.Temperature at the tool-chip interface affects the contact phenomena by changing the friction conditions,which in turn affects the shape and location of both of the primary and secondary deformation zones[2],maximum temperature location,heat partition and the diffusion of the tool material into thechip.International Journal of Machine Tools&Manufacture46(2006)782–800/locate/ijmactool0890-6955/$-see front matter q2005Elsevier Ltd.All rights reserved.doi:10.1016/j.ijmachtools.2005.07.024*Corresponding author.E-mail address:n.abu-khshim@(N.A.Abukhshim).Measuring temperature and the prediction of heat distribution in metal cutting is extremely difficult due to a narrow shear band,chip obstacles,and the nature of the contact phenomena where the two bodies,tool and chip,are in continuous contact and moving with respect to each other.The ever-increasing demand on cost reduction and improving quality offinal products are driving metal cutting research into new areas.As for high speed machining (HSM),it has become a key technology of particular relevance to the aerospace,mould and die and automotive industries.In HSM,cutting speed has a predominant effect on the cutting temperature and the heat transfer mechanism. As cutting speed increases,the cutting process becomes more adiabatic and the heat generated in the shear deformation zone cannot be conducted away during the very short contact time in which the metal passes through this zone.Consequently,highly localized temperatures in the chip occur.Therefore,it appears that in HSM,where the process is nearly adiabatic,the effect of the thermal phenomenon should become more important.The subject of heat and temperature distribution in metal cutting has received considerable attention from research-ers.Several analytical models have been developed based on different simplifying assumptions,which affect the accuracy of these models.Numerical methods have also been used which have enabled the elimination of many of the simplifying assumptions and consideration of more realistic parameters such as,temperature dependent material properties,materialflow stress and the boundary conditions. In this paper,several methods for measuring temperature near the cutting tool edge are briefly reviewed and compared.The relative merits of the different techniques are compared by considering accuracy,precision,ease of use and applicable temperature range,etc.Analytical and numerical models,which have been developed over time for the prediction of heat generation,temperature and tempera-ture distributions,are also reviewed.Finally,this paper presents the main requirements for the modelling of high speed metal machining processes based on the review and assessment of the available machining models.1.1.Heat generation in metal cuttingIn the metal cutting process,the tool performs the cutting action by overcoming the shear strength of the workpiece material.This generates a large amount of heat in the workpiece resulting in a highly localized thermomechani-cally coupled deformation in the shear zone.Temperatures in the cutting zone considerably affect the stress–strain relationship,fracture and theflow of the workpiece material. Generally,increasing temperature decreases the strength of the workpiece material and thus increases its ductility.It is now assumed that nearly all of the work done by the tool and the energy input during the machining process are converted into heat[1,3,4].The main regions where heat is generated during the orthogonal cutting process are shown in Fig.1[5].Firstly, heat is generated in the primary deformation zone due to plastic work done at the shear plane.The local heating in this zone results in very high temperatures,thus softening the material and allowing greater deformation.Secondly, heat is generated in the secondary deformation zone due to work done in deforming the chip and in overcoming the sliding friction at the tool-chip interface zone.Finally,the heat generated in the tertiary deformation zone,at the tool workpiece interface,is due to the work done to overcome friction,which occurs at the rubbing contact between the toolflank face and the newly machined surface ofNotationa p depth of cut(mm)F V cutting force in turning(N)F s feed force in turning(N)F fr frictional cutting force at rake face(N)L c tool-chip contact length(mm)Q r rate of heat generation at the rake face heat source(W)Q s rate of heat generation at the shear plane heat source(W)q fr heatflux of rake face heat source(W/mm2) V,V c cutting velocity(m/min or m/s as defined)V ch chip velocity(m/s)W c rate of energy consumption(W)a rake anglel h chip compression ratioßheat partition coefficientt shearstrengthFig.1.Sources of heat generation in the orthogonal cutting process.N.A.Abukhshim et al./International Journal of Machine Tools&Manufacture46(2006)782–800783the workpiece.Heat generation and temperatures in the primary and secondary zones are highly dependent on the cutting conditions while heat generation in the tertiary zone is strongly influenced by toolflank wear.In summary,the power consumption and the heat generation in metal cutting processes are dependent on a combination of the physical and chemical properties of the workpiece material and cutting tool material,cutting conditions and the cutting tool geometry.1.2.Estimation of heat generation in metal cuttingHeat generated in metal cutting can be estimated either by calorimetric methods or by measuring the cutting forces.A detailed review of the calorimetric methods is available in literature[6].Using the knowledge of cutting forces,the rate of energy consumption in metal cutting is given by:W c Z F V,V(1) where F V is the cutting force in N and V is the cutting speed in m/s.Assuming that all the mechanical work done in the machining process is converted into heat,then heat generation,Q S in J/s in the primary deformation zone may be calculated from the work done as:Q S Z W c Z F V,V(2) where,F V is the tangential cutting force or the force in the velocity direction and V is the cutting velocity.The amount of heat generated due to the work done in the secondary deformation zone along the tool rake face is calculated from the friction energy given by the following equation:Q r Z F fr,Vl h(3)where F fr is the total shear force in N acting on the rake face, and l h is the chip thickness ratio.The force F fr can be calculated by using the following equation:F fr Z F V sin a C F S cos a(4) where F S is the feed force and a is the rake angle.Heat is removed from the primary,secondary and tertiary zones by the chip,the tool and the workpiece.Fig.2 schematically shows this dissipation of heat.The tempera-ture rise in the cutting tool is mainly due to the secondary heat source,but the primary heat source also contributes towards the temperature rise of the cutting tool and indirectly affects the temperature distribution on the tool rake face.During the process,part of the heat generated at the shear planeflows by convection into the chip and then through the interface zone into the cutting tool.Therefore, the heat generated at the shear zone affects the temperature distributions of both the tool and the chip sides of the tool-chip interface,and the temperature rise on the tool rake face is due to the combined effect of the heat generated in the primary and secondary zones.According to Tay et al.[7]and Trent[8]the total heat generation due to plastic deformation and frictional sliding in the secondary deformation zone,for continuous chips produced from a non-abrasive material at medium cutting speed,can be assumed to be between20and35%of the heat generated in the primary zone.This implies that,when considering the temperatures on the cutting tool,the heat source in the primary zone should also be taken into account in addition to the direct effect of the heat generation on the rake face.Vernaza et al.reported that17%of the primary heat zoneflows into the workpiece[9].However,for very low metal removal rates this amount of heat usually assumed to be as high as50%[9].Moriwaki et al.[10] assumed that half of the heat generated due to the friction between the tool and workpiece is supplied to the workpiece and another half to the tool as a heatflux.It also said that 10–30%of the total heat generation enters the tool[1].Most of the analytical models for temperature prediction used Blok’s[11]energy partition analysis or Jaeger’s[12] friction slider solution,which differ significantly in heat partition phenomenon.Blok’s partition principle has been widely used in the analytical investigation of temperatures generated in metal cutting.Blok’s principle is only valid for two bodies in relative motion;one stationary while the other is moving with a relative velocity.Therefore,it is only valid to solve the problem of heat partition in the tool-chip interface. Blok’s partition principle can be summarised as follows:the rate of heat generated per unit area at the interface is conducted into the tool and the chip at l and(l K1)rates, respectively,assuming that all heat losses are neglected. The author then derived an expression for theaverage Fig.2.Schematic representation of a heat transfer model in orthogonal metal cutting considering the combined effect of the three heat sources.N.A.Abukhshim et al./International Journal of Machine Tools&Manufacture46(2006)782–800 784temperature over the tool-chip contact by considering a stationary heat source of intensity b q on the rake face of the tool.Another expression is then derived for the average temperature over the same contact by considering a moving heat source of intensity(1K b)q with chip-velocity at the separating surface of the chip.The two values of the mean temperature can be then equated to determine the single unknown b(the fraction of the heatflowing into the tool). The main concern about Block’s procedures is the unrealistic assumption of a uniform distribution of heat flux over the contact region(considering the existence of sticking and sliding contact).This assumption makes it less relevant especially when the temperature distribution is considered.In addition,the use of this model to predict the temperature rise in the shear zone,where there is one body involved,can also be questionable.Also,most of these models,assumes steady state conditions when partitioning the heat generated at the primary and secondary zones.This means that the heat fluxesflowing into the process components are constant during the process.This leads to an underestimation of heat partition into the cutting tool especially in transient period.However,there is a lack of consensus in the methodology for accounting of heat partition and the effect of the remote primary heat source on rake face temperaturefield.In HSM, it could be argued that the low interaction time diminishes the significance of the primary heat source on rake face temperatures.2.Temperature measurement in metal cuttingMuch effort has been made to measure the temperature at the tool-chip interface zone and the temperatures of the chip,tool and the workpiece,as well as,obtaining the temperature distributions in the cutting tool.A review of the most common experimental techniques for temperature measurement in metal cutting processes reveals that these techniques can be classified as:direct conduction, indirect radiation,and metallographic.These techniques have been reviewed by Barrow[3],Da Silva et al.[5], Herchang et al.[13]and more recently by Komanduri et al.[14],O’Sullivan[15],and Sutter et al.[16].Generally,these techniques include:tool-work thermocouples,embedded thermocouples,radiation pyrometers,metallographic techniques and a method of using powders of constant melting point.The tool-work(dynamic)thermocouple technique is based on the fact that the tool and the workpiece are two different materials.The contact area between them forms a hot junction,which produces an electromotive force(emf) while the tool or the workpiece material themselves form the cold junctions.Stephenson used this technique for measuring the temperature in cutting tests on grey cast iron and aluminium with WC tools[17].This technique was also used by Alvelid[18]and Lezanski et al.[19].However,the main concerns stated by different researchers about this method are that:it only gives a mean value of the temperature along the whole tool-chip interface and high local temperatures which occur for short periods can not be observed;it gives incorrect results if a built up edge is formed;a coolant cannot be used;both workpiece and the tool should be electrical conductors,the thermocouple pair requires accurate calibration and produces significant noise in the signal.Furthermore,this technique’s application in HSM could be limited by the brittleness and electrical resistance properties of the tools.In particular,its inability to capture the transient aspects of temperature distribution makes it less ideal for HSM.Indeed this technique is not suitable for temperature measurements when the workpiece material melts.This is one of the possible reasons for the in-accuracy of Salmon’s1931theory of the evolution of cutting temperature in HSM.Embedded thermocouple technique uses thermocouples, which are inserted and mounted into the cutting inserts to measure temperature either at a single point or at multiple points along the tool rake face.This method requires drilling of several holes into the tool or the workpiece for the thermocouples to be inserted.For good accuracy the depth of the holes needs to be as close as possible to the surface where the temperature is to be measured.Kitagawa et al. employed this technique to study the effect of the cutting temperature on the tool wear in high speed turning of Inconel718and milling of Ti-6Al-6V-2Sn alloy[20]. Tungsten micro-thermocouples were embedded in the tool. Temperatures of1200and11008C were reported for the ceramic–Inconel tool material pair at150m/min and the carbide-Ti-6Al-6V-2Sn tool-material pair at500m/min, respectively.Chen and Tsao calculated the heatflowing into the rake face of the cutting tool by using inverse heat conduction method(IHCM)based on the interior tempera-ture variations measured from a thermocouple[21]. Although this technique has been widely used,especially for the estimation of the temperature of the tool using the IHCM,there are a number of limitations and questionable aspects concerning the placement of the thermocouple, since they alter the heatflow,as well as,limit the strength of the tool.Other limitations include the slow response time, difficulties to drill holes in hard tool materials such as ceramics,as well as,an inability to predict the transient response.The radiation techniques are non-contact thermographic methods to measure the surface temperature of the body based on its emitted thermal energy.It is available for both temperaturefield measurement(infrared thermography) including photo cameras withfilms sensitive to infrared radiation and infrared cameras,and for point measurement (infrared pyrometer).The radiation technique has many advantages over the thermo-electric technique including: fast response;no adverse effects on temperatures and materials;no physical contact;and allowing measurements on objects,which are difficult to access.This technique isN.A.Abukhshim et al./International Journal of Machine Tools&Manufacture46(2006)782–800785probably the most suitable in HSM applications where high temperatures can be captured easily as there is no direct contact with the heat source.However,the measurement position has to be selected carefully as the accuracy may be significantly affected by chip obstruction.Chip obstruction also makes it difficult to measure the temperature at the tool-chip interface.In addition,the exact surface emissivity should be known as it strongly affects the measured temperature.Sullivan and Cotterell applied a coating of known emissivity on the workpiece surface in order to eliminate any measurement problems[22].There are many different emissivity values reported in literature for different cutting tools and workpiece materials.However,it is important to note that the emissivity of most of the metals with clean surface or thin oxide layers varies with wavelength and temperature.Therefore,the pyrometer-operating wavelength and band data must match with the spectral emissivity values.In addition,measuring the emissivity is also complicated by the fact that the emissivity of an object significantly changes with the change in the surface conditions such as oxidation,etc.In most cases,to overcome the uncertainty of the emissivity measurement it is important to measure the emissivity of the object prior to the temperature measurement in the cutting test.Lin et ed an infrared pyrometer to measure the tool-chip temperature for carbide and ceramic tools at cutting speed of600m/min[23].Dewes et al.employed an IR camera and the thermocouple technique to measure the chip temperature when machining H13hardened steel in high speed machining[24].Young used the IR camera to measure temperature of the chip back section and the interface temperature in orthogonal cutting of AISI1045 steel[25].These results were used to investigate the effect of theflank wear on the cutting temperature.Yourong et al. used the infrared camera to investigate the temperature distribution on theflank face of ceramic tools used for turning operation[26].More recently,Muller et al. developed a two-colourfiber-optic pyrometer for the measurement of temperatures on surfaces of unknown or varying emissivity[27].The pyrometer was also used for the measurement of the chip and the workpiece temperature in an oblique turning process of AISI1045steel.Darwish et ed an IR camera to measure the tool-chip interface temperature in orthogonal cutting tests in a study to compare the heatflow through brazed and bonded tools[28].IR pyrometer was also used as a remote sensor to measure the temperature at the tool-chip interface in high-speed milling [29].The measured temperatures were used as an input for the inverse heat transfer model to calculate the heatflux and temperature distribution on the tool-chip interface.In metallographic techniques,the temperature measure-ment involves the analysis of the microstructure and/or the microhardness of the heat-affected zone within the cutting tool.It requires calibration curves,which give the hardness of the tool material against known temperatures and heating time.Typically the accuracy of the temperatures measured by this method is in the range of G258C[30].However, this technique is mainly limited to HSS tools,which experience a change in the structure/microhardness with temperature in the range from600to10008C.It has been reported that temperature maps can also be constructed for the iron-bonded cemented carbide tools where cobalt is replaced by iron[31].The accuracy of this method for the determination of metal cutting temperatures is limited.This method cannot be used to record the temperaturefield in the cutting tool as a function of time.Thefine powder method can be used to predict the temperature gradients on the rake face of cutting tools[32]. The temperature distribution on the rake face is estimated by observing the boundary line formed by the melted and unmelted powder scattered on the tool surface.Lo Casto et ed a remote temperature sensing technique to determine the isothermal lines on a plane parallel to the rake face based on the use of various constant melting point powders[33].However,the main limitation of this method is that the used powder requires a long time to be completely melted.There is no general agreement on the results obtained by using the various temperature measurement techniques discussed above.The complexity of the machining process makes it extremely difficult to compare the results from different techniques.This difficulty is illustrated by the fact that different results are obtained by the same measuring method from the experiments,which are performed under the same cutting conditions and on the same tool and workpiece materials.In terms of the temporal and spatial resolutions of the measurements of temperatures in metal cutting,it has been reported that the best temporal resolution of50m m was obtained by the pyrometer while the best spatial resolution of5m m was obtained by thermal video cameras[34].3.Temperature in high speed machiningThe high temperatures encountered in HSM are due to many reasons:more heat is generated;heat generation is concentrated over a small area;and,the adiabatic nature of the process where less heat is dissipated away from the cutting zone due to a short contact time.This section presents the results of extensive cutting tests performed to measure temperature along the tool-chip interface line when machining BS970-709M40EN19 (AISI/SAE-4140)high strength alloy steel using uncoated cemented carbide inserts.The temperature was measured as a function of cutting speed.The cutting speeds used in the tests were750and925m/min while the feed rate and depth of cut were kept constant at0.15mm/rev and0.1mm, respectively.Temperature was measured using an infrared thermal imager FLIR ThermaCAM SC3000,a long wave, self-cooling analysis system with a cool down time of! 6min.It has a temperature range of K20to C20008C withN.A.Abukhshim et al./International Journal of Machine Tools&Manufacture46(2006)782–800 786an accuracy of G2%or28C for measurement ranges above 1508C.This camera can acquire images and data at high rates of up to750Hz PAL/900Hz NTSC with ThermaCAM ResearcherTM HS package.This package allows extensive analysis of highly dynamic objects and events typically found in metal machining research applications.The emissivity of the workpiece material was measured using the direct emissivity measurement method.The surface temperature was measured locally by a thermocouple.The emissivity was evaluated using the ThermaCAM researcher software by matching the measured temperature with that of the thermocouple.The ThermaCAM SC3000was set up and the location of the analysis area was chosen to be on the chip.The camera was positioned at a distance of10mm from the tool workpiece interface in order to avoid any damage by the chips.The stored images were recalled and analysed by using the‘flying spotmeters and the line’in the software,see program interface in Fig.3.When placed on the image the spotmeter gave the temperature value at a particular point and was used to predict the position of the maximum temperature,while the line gave the maximum temperature along the tool-chip interface.The line was positioned at a distance of40m m from the interface into the chip as shown in Fig.4.The results obtained give a clear idea about the values of temperature achieved at the tool-chip interface at high cutting speeds.The thermography of Figs.4and5shows that as the insert gets in contact with the workpiece the temperature raises rapidly.For the cutting speed of750m/ min,it can be seen that the maximum temperature is rising during the whole cutting period.The maximum temperature has a value of approximately9508C at the end of the cutting test.For the higher cutting speed of 925m/min,the temperature reached the steady state conditions and a nearly constant value of10008C after the heat up period.The temperature then increased and reached approximately11508C at the end of the test.The curves in Fig.6represent the temperature evolution according to the spotmeters located on the chip,parallel to the tool-chip interface at a distance of40m m.It can be seen that the maximum temperature on the chip was recorded at a distance of120m m to the left from the tool tip.This clearly shows the predominance of the frictional heating component.4.A review of temperature prediction and distribution modelsResearchers have long investigated heat generation and cutting temperatures in metal cutting.They have applied different analytical and numerical methodswith Fig.3.The ThermaCAM e researcher mainwindow.Fig.4.Infrared photograph of the cutting process(V Z750m/min). N.A.Abukhshim et al./International Journal of Machine Tools&Manufacture46(2006)782–800787the objectives to calculate the peak and average tempera-tures in the shear zone and on the tool rake face,determine the temperature distribution on the tool rake face,investigate the heat partition phenomena and obtain the temperature fields within the cutting tool,chip and the workpiece.These methods involve analysis of heat conduction with moving or stationary heat sources together with the kinematics,geometry and energy aspects of the machining process.The inverse heat conduction method has also been employed where the unknown boundary values of heat flux are obtained from a known interior temperature distribution in a heat conduction system.4.1.Analytical modelsTrigger and Chao [35]developed a steady state two-dimensional analytical model for the prediction of average temperature in metal cutting.They calculated the average temperature rise of the chip as it leaves the shear plane due to the shear plane heat source and the average tool-chip interface temperature in orthogonal machining based on the existence of two heat sources,one on the shear plane and the other on the tool-chip interface.The latent heat stored in the chip was approximated to be 12.5%of the total heat generation.They also assumed that 90%of the heat flow into chip and 10%flows into the work material.Theyassumed plane heat sources at the shear plane and at the tool-chip interface and that the shear and frictional energy are distributed uniformly.Additionally,they assumed that there is no redistribution of the thermal shear energy going to the chip during the very short time the chip was in contact with the tool.They used Blok’s [11]partition principle to compute the distribution of thermal energy at the shear plane.The frictional heat source at the tool-chip interface was considered as a moving band heat source in relation to the chip and a stationary plane source in relation to the tool.Moreover,Trigger and Chao assumed the work surface and the machined surface as adiabatic boundaries.The authors were able to calculate the average heat partition into thechipFig.5.Maximum temperature profile along line LO1on the chip near the tool-chip interface at a distance of 40m m,for cutting speeds of (a)750m/min,(b)925m/min.T e m p e r a t u r e , d e g CDistance from the cutting edge, mmFig.6.Variation of maximum interface temperature with the distance from the tip of the cutting edge (V Z 925m/min).N.A.Abukhshim et al./International Journal of Machine Tools &Manufacture 46(2006)782–800788。

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