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Quantum Calculus Paperback Pokman, Kac, Victor G. Cheung
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Specificaties
- Objectstaat
- Goed
- Opmerkingen van verkoper
- Features
- EX-LIBRARY
- Book Title
- Quantum Calculus Paperback Pokman, Kac, Victor G. Cheung
- ISBN
- 9780387953410
- Subject Area
- Technology & Engineering, Science, Mathematics
- Publication Name
- Quantum Calculus
- Item Length
- 9.3 in
- Publisher
- Springer New York
- Subject
- Physics / Quantum Theory, Calculus, Materials Science / Electronic Materials, Mathematical Analysis
- Publication Year
- 2001
- Series
- Universitext Ser.
- Type
- Textbook
- Format
- Trade Paperback
- Language
- English
- Item Width
- 6.1 in
- Item Weight
- 16 Oz
- Number of Pages
- IX, 112 Pages
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Product Information
Simply put, quantum calculus is ordinary calculus without taking limits. This undergraduate text develops two types of quantum calculi, the q-calculus and the h-calculus. As this book develops quantum calculus along the lines of traditional calculus, the reader discovers, with a remarkable inevitability, many important notions and results of classical mathematics. This book is written at the level of a first course in calculus and linear algebra and is aimed at undergraduate and beginning graduate students in mathematics, computer science, and physics. It is based on lectures and seminars given by Professor Kac over the last few years at MIT.
Product Identifiers
Publisher
Springer New York
ISBN-10
0387953418
ISBN-13
9780387953410
eBay Product ID (ePID)
1972010
Product Key Features
Publication Name
Quantum Calculus
Format
Trade Paperback
Language
English
Subject
Physics / Quantum Theory, Calculus, Materials Science / Electronic Materials, Mathematical Analysis
Publication Year
2001
Series
Universitext Ser.
Type
Textbook
Subject Area
Technology & Engineering, Science, Mathematics
Number of Pages
IX, 112 Pages
Dimensions
Item Length
9.3 in
Item Width
6.1 in
Item Weight
16 Oz
Additional Product Features
LCCN
2001-042965
Intended Audience
Scholarly & Professional
Number of Volumes
1 Vol.
Lc Classification Number
Qa299.6-433
Reviews
From the reviews: MATHEMATICAL REVIEWS "The authors have written a very accessible book. They have deviated from the classical approach and notation in a way that should prove quite successful." AMERICAN MATHEMATICAL MONTHLY "Kac and Cheunga's book may be welcomed as a succinct, well-organized, and well-motivated account, accessible to undergraduate students, of an important are of mathematics that has found numerous applications in the last twenty years. The authors have given a unified treatment of q-calculus and h-calculus by treating these two areas within the same framework. The prerequisites of the book are essentially a knowledge of elementary calculus and linear algebra, though an acquaintance with infinite products would be useful. It could easily be used as a text for a junior- or senior-level topics course if the instructor supplied background on infinite products. Since the authors have also given complete computational details, it is also possible for an undergraduate to study the book independently. I recommend this book as a concise introduction to a subject that is not only of lively current interest, but also has roots in the works of our great mathematical ancestors." "During the course of quantum calculus along the lines of traditional calculus, many important results and notions of combinatorics, number theory and other fields of mathematics are introduced. a? many results from the 18-th and 19-th centuries are treated in detail a? . The book is based on lectures and seminars given by the first author at MIT; it is addressed mainly to undergraduate students." (European Mathematical Society Newsletter, March, 2004) "Quantum calculus is essentially ordinary calculus without limits. The book a? is based on the lectures and seminars given by Professor Kac a? . proofs and calculations are succinct but eminently clear. a? This book is compact and covers a lot of material in its hundreds or so pages. On the whole, it is accessible to anyone with an undergraduate knowledge of calculus a? . the logically constructed exposition makes it an intellectually satisfying read. I recommend it warmly." (James Gazet, The Mathematical Gazette, Vol. 88 (512), 2004) "Kac and Cheunga's book may be welcomed as a succinct, well-organized, and well-motivated account, accessible to undergraduate students, of an important area of mathematics that has found numerous applications in the last twenty years. a? It could easily be used as a text for a junior- or senior-level topics course a? . I recommend this book as a concise introduction to a subject that is not only of lively current interest, but also has roots in the works of our great mathematical ancestors." (Ranjan Roy, American Mathematical Monthly, August/September, 2003) "This is a book written to be useable as an undergraduate textbook a? . Its subject is what used to be known as the calculus of finite differences, in both additive and scaling (or multiplicative) forms. Its point of view on the subject is not classical but modern and a'quantuma? a? . The authors have written a very accessible book. They have deviated from the classical approach and notation in a way that should prove quite successful." (P. D. F. Ion, Mathematical Reviews, Issue 2003 i) "This little book deals with three main themes. First it gives a very clear and rather complete introduction to q-analogues of elementary calculus, which the authors call a'quantum-calculusa?'. a? The second theme is an application to number theory a? . Finally they show how the calculus of finite differences a? can be derived in an analogous manner. All things considered in the book can be recommended to undergraduate students as a good readable introduction to the fascinating world of q-analysis." (J. Cigler, Monatshefte f'r Mathematik, Vol. 138 (3), 2003) "Simply put, quantum calculus
Table of Content
1 q-Derivative and h-Derivative.- 2 Generalized Taylor's Formula for Polynomials.- 3 q-Analogue of (x &t- a)n, n an Integer, and q-Derivatives of Binomials.- 4 q-Taylor's Formula for Polynomials.- 5 Gauss's Binomial Formula and a Noncommutative Bino-mial Formula.- 6 Properties of q-Binomial Coefficients.- 7 q-Binomial Coefficients and Linear Algebra over Finite Fields.- 8 q-Taylor's Formula for Formal Power Series and Heine's Binomial Formula.- 9 Two Euler's Identities and Two q-Exponential Functions.- 10 q-Trigonometrie Functions.- 11 Jacobi's Triple Product Identity.- 12 Classical Partition Function and Euler's Product Formula.- 13 q-Hypergeometric Functions and Heine's Formula.- 14 More on Heine's Formula and the General Binomial.- 15 Ramanujan Product Formula.- 16 Explicit Formulas for Sums of Two and of Four Squares.- 17 Explicit Formulas for Sums of Two and of Four Triangul?r Numbers.- 18 q-Antiderivative.- 19 Jackson Integral.- 20 Fundamental Theorem of q-Calculus and Integration by Parts.- 21 q-Gamma and q-Beta Functions.- 22 h-Derivative and h-Integral.- 23 Bernoulli Polynomials and Bernoulli Numbers.- 24 Sums of Powers.- 25 Euler-Maclaurin Formula.- 26 Symmetrie Quantum Calculus.- Literature.
Copyright Date
2002
Dewey Decimal
515
Dewey Edition
21
Illustrated
Yes
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