Handbook of Nonlinear Partial Differential EquationsCRC Press, 29 окт. 2003 г. - Всего страниц: 840 The Handbook of Nonlinear Partial Differential Equations is the latest in a series of acclaimed handbooks by these authors and presents exact solutions of more than 1600 nonlinear equations encountered in science and engineering--many more than any other book available. The equations include those of parabolic, hyperbolic, elliptic and other types, |
Содержание
Chapter 1 Parabolic Equations with One Space Variable | 1 |
Chapter 2 Parabolic Equations with Two or More Space Variables | 141 |
Chapter 3 Hyperbolic Equations with One Space Variable | 191 |
Chapter 4 Hyperbolic Equations with Two or Three Space Variables | 275 |
Chapter 5 Elliptic Equations with Two Space Variables | 347 |
Chapter 6 Elliptic Equations with Three or More Space Variables | 405 |
Chapter 7 Equations Involving Mixed Derivatives and Some Other Equations | 433 |
Chapter 8 Second173Order Equations of General Form | 479 |
Chapter 9 Third173Order Equations | 515 |
Chapter 10 Fourth173Order Equations | 589 |
Chapter 11 Equations of Higher Orders | 631 |
Supplements Exact Methods for Solving Nonlinear Partial Differential Equations | 683 |
REFERENCES | 791 |
| 809 | |
Другие издания - Просмотреть все
Handbook of Nonlinear Partial Differential Equations Andrei D. Polyanin,Valentin F. Zaitsev Ограниченный просмотр - 2004 |
Handbook of Nonlinear Partial Differential Equations Andrei D. Polyanin,Valentin F. Zaitsev Недоступно для просмотра - 2003 |
Handbook of Nonlinear Partial Differential Equations Andrei D. Polyanin,Valentin F. Zaitsev Недоступно для просмотра - 2003 |
Часто встречающиеся слова и выражения
A. D. Polyanin a²u Additive separable solution arbitrary constants arbitrary function at² autonomous ordinary differential aw a²w Bäcklund transformation C₁ C1 and C2 C₁t C₂ C2 are arbitrary coefficients determined equation in question exact solutions Ə²w Əx² Əy² function w₁ Functional separable solution heat equation Ibragimov 1994 implicit form Integrating Korteweg-de Vries equation linear equation Multiplicative separable solution N. H. Ibragimov obtain ordinary differential equation original equation parameter partial differential equation Polyanin and V. F. Polyanin and Zaitsev Reference Self-similar solution simpler equation sinh solution in implicit solution of equation solution of Item substitution Suppose w(x system of ordinary transformation traveling-wave solution two-dimensional V. F. Zaitsev x²-n ди дх მთ მი მო მუ მყ მყ მყ მყო