英文论文参考

1 INTRODUCTION
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Ovo je primjer sažetka. Ovo je primjer sažetka. Ovo je primjer sažetka. Ovo je primjer sažetka. Ovo je primjer sažetka. Ovo je primjer sažetka. Ovo je primjer sažetka. Ovo je primjer sažetka. Ovo je primjer sažetka. Ovo je primjer sažetka. Ovo je primjer sažetka. Ovo je primjer sažetka. Ovo je primjer sažetka. Ovo je primjer sažetka. Ovo je primjer sažetka.
Ključne riječi : Croatian, translation, keywords
First A. Author, Second B. Author, Jr., Third C. Author
Paper Template for Automatika (15 words maximum in title)
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IFAC x.x;x.x.x (filled by editors)
Paper classification (filled by editors)
221x y +=.
(1)
Use “(1)”, not “Eq. (1)” or “equation (1)”, except at the beginning of a sentence: “Equation (1) is ...” 3 BIBLIOGRAPHY AND SECTIONS
When citing other works, use [1] or [2-5] or [2,4]. Check the references section. These are required data that need to be supplied.
We reference to the previous section as Section 2. The subsection here we reference with Subsection 3.1. The first appendix we reference with Appendix A, and its first subsection is referenced as Subsection A.1.
3.1 Subsection
For sections use style Heading 1, for subsections use style Heading 2 etc. Appendix, acknowledgment and references use style Heading 5.
4 DEFINITIONS, THEOREMS, PROOFS, LEMMAS, REMARKS, EXAMPLES AND ALGORITHMS The following is an example definition, we reference it with Definition 1.
Definition 1 (P-collection) A P-collection C is a finite collection of full-dimensional politopes in n
R , i.e.,
{}1c N
i i C C ==,
(2)
where (){}
card ,:|n
c i i i N C C x C x c =<∞=∈≤R ,
i C full-dimensional, 1,
,c i N =.
The following is an example of a theorem and its proof – the theorem we reference with Theorem 1.
Theorem 1 Let *
λ be the solution to the MILP problem,
then 1Q N i i P Q =⎛⎫
⊆ ⎪/ ⎪⎝⎭
if an only if *0λ>. Proof: Follows from the construction of the MILP
problem.
The following is an example of a lemma and its proof, we reference the lemma with Lemma 1.
Lemma 1 If *
0λ≤ then we have 1Q N i i P Q =⎛⎫
⊆ ⎪ ⎪⎝⎭
.
Proof: Follows trivially form Theorem 1.
The following is an example of a remark, we reference it with Remark 1.
Remark 1 It is straightforward to see that a normalized, full-dimensional polytope P has a unique minimal representation.
The following is an example of an example, we reference it with Example 1.
Example 1 Here are several polytopal complexes in 1
R :
[]{}[]{}0,0,
2,0,2,0,0,2,4,0,2.//Contrary to those, the following sets are not polytopal complexes in 1
R :
[]{}0,0,
0,2/ - because of a missing polytope {}2, and [][][]{}0,
2,0,2,2,0,2,2,0,2/--- - because intersection of two poytopes []2,0-, and []2,2- is not a face of []2,2-.
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6 CONCLUSION
A conclusion section is required. A conclusion might elaborate on the importance of the work or suggest applications and extensions. APPENDIX A FIRST APPENDIX Appendices, if needed,
appear
before
the
acknowledgment.
A.1. A PPENDIX S UBSECTION
This is an example of appendix subsection. A CKNOWLEDGMENT
Type your acknowledgment and thanks here. Note that it is convenient to put acknowledgment only in the accepted, final paper version and not to put it in the version submitted for review. R EFERENCES
[1] C. Bigweld, “Fixing your homebot,” tech.rep., Bigweld Industries,
Inc., 2005.
[2] J. Doe, An inner quest. London, England: Doe Publishing, 2000. [3] J. Doe, “Lifestyle with a mobile robot,” in Proceedings book of the
5th International Conference on Robot Behaviorism , (Fukuoka, Japan), pp. 356-364, July 2030.
[4] M. Ivanović, “Working one’s way through LaTeX,” Automatika ,
vol. 2009, no. 3-4, pp. 150-158, 2009.
[5] N. Neznanović, N-core computing system . PhD thesis, University
of Zagreb, Faculty of Electrical Engineering and Computing, 2015.。