Introduction to Perturbation Methods
This introductory graduate text is based on a graduate course the author has taught over the last twenty or so years to students in applied mathematics, engineering sciences, and physics. Each chapter begins with an introductory development involving ordinary differential equations, and goes on to c...
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Main Author: | |
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Format: | Book |
Language: | English |
Published: |
New York
Springer
2013
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Edition: | Second Edition |
Series: | Texts in applied mathematics
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Subjects: | |
Online Access: | Click Here to View Status and Holdings. |
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020 | # | # | |a 9781461454762 |q hardback |
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100 | 1 | # | |a Holmes, Mark H. |e author |
245 | 1 | 0 | |a Introduction to Perturbation Methods |c Mark H. Holmes |
250 | # | # | |a Second Edition |
264 | # | 1 | |a New York |b Springer |c 2013 |
264 | # | 4 | |c ©2013 |
300 | # | # | |a xvii, 436 pages |b illustrations |c 24 cm |
336 | # | # | |a text |2 rdacontent |
337 | # | # | |a unmediated |2 rdamedia |
338 | # | # | |a volume |2 rdacarrier |
490 | 1 | # | |a Texts in applied mathematics |
504 | # | # | |a Includes bibliographical references (p. 421-432) and index |
520 | # | # | |a This introductory graduate text is based on a graduate course the author has taught over the last twenty or so years to students in applied mathematics, engineering sciences, and physics. Each chapter begins with an introductory development involving ordinary differential equations, and goes on to cover more advanced topics such as systems and partial differential equations. Moreover, it also contains material arising from current research interest, including homogenization, slender body theory, symbolic computing, and discrete equations. Many of the excellent exercises are derived from problems of up-to-date research and are drawn from a wide range of application areas. For this new edition every section has been updated throughout, many only in minor ways, while others have been completely rewritten. New material has also been added. This includes approximations for weakly coupled oscillators, analysis of problems that involve transcendentally small terms, an expanded discussion of Kummer functions, and metastability. Two appendices have been added, one on solving difference equations and another on delay equations. Additional exercises have been included throughout. |
526 | 0 | # | |b Fluid Mechanics (MAT) |b Master of sciences applied mathematics |c S773 |5 CS |
526 | 0 | # | |b Master of sciences applied mathematics |f luid Mechanics (MAT) |5 Faculty of computer and mathematical sciences |
650 | # | 0 | |a Perturbation (Mathematics) |
830 | # | 1 | |a Texts in applied mathematics |
856 | 4 | 0 | |z Click Here to View Status and Holdings. |u https://opac.uitm.edu.my/opac/detailsPage/detailsHome.jsp?tid=515329 |
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