The Method Of Summary Representation For Numerical Solution Of Problems Of Mathematical Physics


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The Method of Summary Representation for Numerical Solution of Problems of Mathematical Physics


The Method of Summary Representation for Numerical Solution of Problems of Mathematical Physics

Author: G. N. Polozhii

language: en

Publisher: Elsevier

Release Date: 2014-07-10


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Pure and Applied Mathematics, Volume 79: The Method of Summary Representation for Numerical Solution of Problems of Mathematical Physics presents the numerical solution of two-dimensional and three-dimensional boundary-value problems of mathematical physics. This book focuses on the second-order and fourth-order linear differential equations. Organized into two chapters, this volume begins with an overview of ordinary finite-difference equations and the general solutions of certain specific finite-difference equations. This text then examines the various methods of successive approximation that are used exclusively for solving finite-difference equations. This book discusses as well the established formula of summary representation for certain finite-difference operators that are associated with partial differential equations of mathematical physics. The final chapter deals with the formula of summary representation to enable the researcher to write the solution of the corresponding systems of linear algebraic equations in a simple form. This book is a valuable resource for mathematicians and physicists.

The method of summary representation for numerical solution of problems of mathematical physics


The method of summary representation for numerical solution of problems of mathematical physics

Author: Georgij N. Položij

language: en

Publisher:

Release Date: 1965


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A Bibliography for the Numerical Solution of Partial Differential Equations


A Bibliography for the Numerical Solution of Partial Differential Equations

Author: John H. Giese

language: en

Publisher:

Release Date: 1969


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A list of 2561 references to the numerical solution of partial differential equations has been compiled. References to reviews in several abstracting journals have been given, and a crude index has been prepared. (Author).