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Download Lectures on functional equations and their applications, Volume 19 (Mathematics in Science and Engineering) fb2, epub

ISBN: 0120437503
Author: Aczel
Language: English
Publisher: Academic Press (February 11, 1966)
Pages: 410
Category: Mathematics
Subcategory: Science
Rating: 4.1
Votes: 105
Size Fb2: 1918 kb
Size ePub: 1479 kb
Size Djvu: 1740 kb
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Lectures on Functional Equations and Their Applications (Mathematics in Science and Engineering, Volume 19).

Lectures on Functional Equations and Their Applications (Mathematics in Science and Engineering, Volume 19). Lectures on Functional Equations and Their Applications (Mathematics in Science and Engineering, Volume 19). J. Aczél.

Mathematics in Science and Engineering. Lectures on Functional Equations and Their Applications. Numerous detailed proofs highlight this treatment of functional equations. View on ScienceDirect. Starting with equations that can be solved by simple substitutions, the book then moves to equations with several unknown functions and methods of reduction to differential and integral equations. Also includes composite equations, equations with several unknown functions of several variables, vector and matrix equations, more.

Great Dover value of Aczel's 1960 Debrecen Lectures, with a priceless chronological bibliography stretching from 1747 to. .The book is essential for anyone working with or using functional equations in mathematics. It is the foundation of the field.

Great Dover value of Aczel's 1960 Debrecen Lectures, with a priceless chronological bibliography stretching from 1747 to 1965. The field is, of course, chaotic and pell-mell, but the author succeeds in burnishing it with insight of an almost grand design. A must-have for serious users of functional equations, albeit not the obvious go-to book. 2人のお客様がこれが役に立ったと考えています. 0 A classic since its first publication in 1966.

Aczél, Lectures on Functional Equations and Their Applications, Vol. 19: Mathematics in Science and Engineering, Academic Press 1966. 2. E. Castillo and R. Ruiz-Cobo, Functional Equations in Science and Engineering, Marcel Dekker, 1992. 3. H. S. Stern, Neural networks in applied statistics, Technometrics, 38, 205-214, 1996. Authors and Affiliations. 1. epartment of Applied Mathematics and Computational SciencesUniversity of CantabriaSpain.

Aczél, J. (1966), Lectures on functional equations and their applications, Mathematics in Science and Engineering, 19, New York: Academic Press, MR 0208210. Aczél, . Daróczy, Z. (1975), On measures of information and their characterizations, Mathematics in Science and Engineering, 115, New York: Academic Press, MR 0689178. Aczél, J. (1987), A short course on functional equations, Theory and Decision Library.

Items related to Lectures on functional equations and their applications .

Items related to Lectures on functional equations and their applications,. Lectures on functional equations and their applications, Volume 19 (Mathematics in Science and Engineering). ISBN 13: 9780120437504.

Remark: Mathematics in science & engineering . 9. Modern Methods, Problems and Applications of Operator Theory and Harmonic Analysis VIII. Index: A 19. 265. 51. 65. Stochastic and Analytic Methods in Mathematical Physics.

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János Aczél, Lectures on functional equations and their application, Mathematics in Science and Engineering vol. 19, Academic Press, New York–London, 1966

János Aczél, Lectures on functional equations and their application, Mathematics in Science and Engineering vol. 19, Academic Press, New York–London, 1966. Functional equations, Problem book for students in the 9th and 10th class. Sz. András, L. Kovács, Functional equations, Problem book for students in the 9th and 10th class, (in Hungarian), ´ Abel Kiadó, Kolozsvár, 2000. Functional equations in exercises.

In mathematics, a functional equation is any equation in which the unknown . Springer Science & Business Media. ISBN 978-0-387-48901-8.

In mathematics, a functional equation is any equation in which the unknown represents a function. Often, the equation relates the value of a function (or functions) at some point with its values at other points. For instance, properties of functions can be determined by considering the types of functional equations they satisfy. Functional Equations: Exact Solutions at EqWorld: The World of Mathematical Equations.

Numerous detailed proofs highlight this treatment of functional equations. Starting with equations that can be solved by simple substitutions, the book then moves to equations with several unknown functions and methods of reduction to differential and integral equations. Also includes composite equations, equations with several unknown functions of several variables, vector and matrix equations, more. 1966 edition.

Comments:

Low_Skill_But_Happy_Deagle
Great Dover value of Aczel's 1960 Debrecen Lectures, with a priceless chronological bibliography stretching from 1747 to 1965. The field is, of course, chaotic and pell-mell, but the author succeeds in burnishing it with insight of an almost grand design. A must-have for serious users of functional equations, albeit not the obvious go-to book.
Tiv
It has been a classic since its first publication in 1966. The book is essential for anyone working with or using functional equations in mathematics. It is the foundation of the field.
one life
This book on functional equations is written by one of the experts on the topic and it is intended for upper level undergraduate and graduate students. As such, it does a superb job in the presentation of the material. It is well written, clear, and pedagogical. It covers almost all topics that you would like to know about although, since this was originally published in 1966, it does not cover more recent material (such as theory of iterations and chaos). However, this is not really a problem since there are many other books which cover these recent developments and the book already contains a large amount of information. It also contains a huge bibliography starting at page 383 and ending at page 496 (covering the years 1747 to 1965, the year before its publication) listing works per year of publication.

The only minor disadvantage of the book is the lack of unsolved problems at the end of each chapter. Therefore, if you want to solve problems related to the theory of the book, you will not find any and you must use another source. At the end of the book (and before the bibliography) there is an epilogue entitled `Concluding Remarks. Some Unsolved Problems.' This epilogue does not contain practice problems. Instead it discusses some open research problems at the time of the original publication. Despite this minor disadvantage of not including practice problems, this is a great book that I strongly recommend to anyone interested in this area of analysis.

Incidentally, I should add the following comment: if you are not an upper level undergraduate student yet, you can still gain a lot from this book. However, you may want to read another book first, such as Introduction to Functional Equations: Theory and Problem-solving Strategies for Mathematical Competitions and Beyond (MSRI Mathematical Circles Library), to learn the most essential theory and the most important of the functional equations. This latter book also contains some of the recent developments and a really large number of solved and unsolved problems (taken from mathematical competitions).

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