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Published **1994**
by Kluwer Academic Publishers in Dordrecht, Boston .

Written in English

- Differential equations, Partial

**Edition Notes**

Includes bibliographical references.

Statement | edited by Chaohao Gu, Xiaxi Ding, and Chung-Chun Yang. |

Series | Mathematics and its applications ;, v. 288, Mathematics and its applications (Kluwer Academic Publishers) ;, v. 288. |

Contributions | Ku, Chʻao-hao., Ting, Hsia-hsi., Yang, Chung-Chun, 1942- |

Classifications | |
---|---|

LC Classifications | QA377 .P2982 1994 |

The Physical Object | |

Pagination | x, 181 p. : |

Number of Pages | 181 |

ID Numbers | |

Open Library | OL1223879M |

ISBN 10 | 0792328574 |

LC Control Number | 94223779 |

In the past few years there has been a fruitful exchange of expertise on the subject of partial differential equations (PDEs) between mathematicians from the People's Republic of China and the rest of the . Summarizes and introduces the historical progress of the development of partial differential equations in China from the s to the s. The results presented here were mainly published before the . Differential equations, Partial Publisher New York, Wiley Collection inlibrary; printdisabled; internetarchivebooks; china Digitizing sponsor Internet Archive Contributor Internet Pages: Partial Differential Equations Proceedings of a Symposium held in Tianjin, June 23 – July 5, Tianjin, China, in Most of the contributions are original research papers on topics including elliptic equations, hyperbolic equations, evolution equations, non-linear equations from differential .

Though there is still a great deal of effort in learning PDE's, you will have an easier time learning from "Basic Partial Differential Equations" than from Strauss and you will get greater depth than from Farlow's book. I can't think of a better book Cited by: The aim of this is to introduce and motivate partial di erential equations (PDE). The section also places the scope of studies in APM within the vast universe of mathematics. What is a PDE? A partial di erential equation (PDE) is an equation involving partial . This book covers the following topics: Introduction to odes, First-order odes, Second-order odes, constant coefficients, The Laplace transform, Series solutions, Systems of equations, Nonlinear differential equations, Partial differential equations. Ordinary and partial diﬀerential equations occur in many applications. An ordinary diﬀerential equation is a special case of a partial diﬀerential equa-tion but the behaviour of solutions is quite diﬀerent in general. It is much more complicated in the case of partial diﬀerential equations File Size: 1MB.

of the subjects discussed here can be found in the books of Folland [1], Stein [2], Taylor [3], and Treves [4]. No speciﬁc knowledge of partial di ﬀerential equations or Fourier Analysis is presupposed in File Size: KB. The text emphasizes the acquisition of practical technique in the use of partial differential equations. The book contains discussions on classical second-order equations of diffusion, wave motion, first-order linear and quasi-linear equations. In the past few years there has been a fruitful exchange of expertise on the subject of partial differential equations (PDEs) between mathematicians from the People's Republic of China and the rest of the world. The goal of this collection of papers is to summarize and introduce the historical progress of the development of PDEs in China . A broad treatment of important partial differential equations, particularly emphasizing the analytical techniques. In each chapter the author raises various questions concerning the particular equations discussed, treats different methods for tackling these equations Cited by:

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