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Analytical techniques for solving no...
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Arrigo, Daniel J. (1960-)
Analytical techniques for solving nonlinear partial differential equations /
紀錄類型:
書目-語言資料,印刷品 : Monograph/item
正題名/作者:
Analytical techniques for solving nonlinear partial differential equations // Daniel J. Arrigo.
作者:
Arrigo, Daniel J.
面頁冊數:
1 PDF (xiii, 151 pages) :color illustrations. :
附註:
Part of: Synthesis digital library of engineering and computer science.
標題:
Differential equations, Partial. -
電子資源:
https://ieeexplore.ieee.org/servlet/opac?bknumber=8734025
電子資源:
https://doi.org/10.2200/S00907ED1V01Y201903MAS025
ISBN:
9781681735344
Analytical techniques for solving nonlinear partial differential equations /
Arrigo, Daniel J.1960-
Analytical techniques for solving nonlinear partial differential equations /
Daniel J. Arrigo. - 1 PDF (xiii, 151 pages) :color illustrations. - Synthesis lectures on mathematics and statistics,#251938-1751 ;. - Synthesis digital library of engineering and computer science..
Part of: Synthesis digital library of engineering and computer science.
Includes bibliographical references.
1. Nonlinear PDEs are everywhere -- 1.1. Exercises -- 1.2. References
Abstract freely available; full-text restricted to subscribers or individual document purchasers.
Compendex
This is an introduction to methods for solving nonlinear partial differential equations (NLPDEs). After the introduction of several PDEs drawn from science and engineering, the reader is introduced to techniques used to obtain exact solutions of NPDEs. The chapters include the following topics: Compatibility, Differential Substitutions, Point and Contact Transformations, First Integrals, and Functional Separability. The reader is guided through these chapters and is provided with several detailed examples. Each chapter ends with a series of exercises illustrating the material presented in each chapter. The book can be used as a textbook for a second course in PDEs (typically found in both science and engineering programs) and has been used at the University of Central Arkansas for more than ten years.
Mode of access: World Wide Web.
ISBN: 9781681735344
Standard No.: 10.2200/S00907ED1V01Y201903MAS025doiSubjects--Topical Terms:
527784
Differential equations, Partial.
Subjects--Index Terms:
nonlinear partial differential equations
LC Class. No.: QA377 / .A673 2019eb
Dewey Class. No.: 515/.353
Analytical techniques for solving nonlinear partial differential equations /
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1. Nonlinear PDEs are everywhere -- 1.1. Exercises -- 1.2. References
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2. Compatibility -- 2.1. Charpit's method -- 2.2. Second-order PDEs -- 2.3. Compatibility in (2 + 1) dimensions -- 2.4. Compatibility for systems of PDEs -- 2.5. Exercises -- 2.6. References
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3. Differential substitutions -- 3.1. Generalized burgers' equation -- 3.2. KdV-MKdv connection -- 3.3. Generalized Kdv equation -- 3.4. Matrix Hopf-Cole transformation -- 3.5. Darboux transformations -- 3.6. Exercises -- 3.7. References
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4. Point and contact transformations -- 4.1. Contact transformations -- 4.2. Contact condition -- 4.3. Plateau problem -- 4.4. Exercises -- 4.5. References
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5. First integrals -- 5.1. Quasilinear second-order equations -- 5.2. Monge-Ampere equation -- 5.3. The Martin equation -- 5.4. First integrals and linearization -- 5.5. Exercises -- 5.6. References
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6. Functional separability -- 6.1. Exercises -- 6.2. References -- 7. Solutions.
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This is an introduction to methods for solving nonlinear partial differential equations (NLPDEs). After the introduction of several PDEs drawn from science and engineering, the reader is introduced to techniques used to obtain exact solutions of NPDEs. The chapters include the following topics: Compatibility, Differential Substitutions, Point and Contact Transformations, First Integrals, and Functional Separability. The reader is guided through these chapters and is provided with several detailed examples. Each chapter ends with a series of exercises illustrating the material presented in each chapter. The book can be used as a textbook for a second course in PDEs (typically found in both science and engineering programs) and has been used at the University of Central Arkansas for more than ten years.
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Differential equations, Partial.
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