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Nonlinear Evolution Equations & Soliton Solutions
Yucui Guo
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€ 296.21
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Description for Nonlinear Evolution Equations & Soliton Solutions
Hardback. Num Pages: 530 pages. BIC Classification: PBUH. Category: (P) Professional & Vocational. Dimension: 260 x 180. .
This book studies the methods for solving non-linear, partial differential equations that have physical meaning, and soliton theory with applications. Specific descriptions on the formation mechanism of soliton solutions of non-linear, partial differential equations are given, and some methods for solving this kind of solution such as the Inverse Scattering Transform method, Backlund Transformation method, Similarity Reduction method and several kinds of function transformation methods are introduced. Integrability of non-linear, partial differential equations is also discussed. This book is suitable for graduate students whose research fields are in applied mathematics, applied physics and non-linear science-related directions as a textbook or ... Read more
This book studies the methods for solving non-linear, partial differential equations that have physical meaning, and soliton theory with applications. Specific descriptions on the formation mechanism of soliton solutions of non-linear, partial differential equations are given, and some methods for solving this kind of solution such as the Inverse Scattering Transform method, Backlund Transformation method, Similarity Reduction method and several kinds of function transformation methods are introduced. Integrability of non-linear, partial differential equations is also discussed. This book is suitable for graduate students whose research fields are in applied mathematics, applied physics and non-linear science-related directions as a textbook or ... Read more
Product Details
Format
Hardback
Publication date
2016
Publisher
Nova Science Publishers Inc
Condition
New
Number of Pages
530
Place of Publication
New York, United States
ISBN
9781634827690
SKU
V9781634827690
Shipping Time
Usually ships in 5 to 9 working days
Ref
99-2
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