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eBook Numerical-Analytic Methods in Theory of Boundary- Value Problems epub

by Miklos Ronto,Anatoliy M Samoilenko

eBook Numerical-Analytic Methods in Theory of Boundary- Value Problems epub
  • ISBN: 981023676X
  • Author: Miklos Ronto,Anatoliy M Samoilenko
  • Genre: Science
  • Subcategory: Mathematics
  • Language: English
  • Publisher: World Scientific Publishing Company (January 15, 2001)
  • Pages: 468 pages
  • ePUB size: 1650 kb
  • FB2 size 1281 kb
  • Formats mobi doc mbr lrf


This book contains the main results of the authors' investigations on the development and application of numerical-analytic methods for ordinary nonlinear boundary value problems (BVPs).

This book contains the main results of the authors' investigations on the development and application of numerical-analytic methods for ordinary nonlinear boundary value problems (BVPs). The methods under consideration provide an opportunity to solve the two important problems of the BVP theory - namely, to establish existence theorems and to build approximation solutions. They can be used to investigate a wide variety of BVPs

Numerical-analytic methods of investigating periodic solutions. AM Samoĭlenko, NI Ronto. Numerical-Analytic Methods in Theory of Boundary-Value Problems.

Numerical-analytic methods of investigating periodic solutions. World Scientific, 2000.

Miklós Rontó, Anatoliy M Samoilenko. Numerical-analytic method of successive approximations for two-point boundary-value problems modification of the numerical-analytic method for two-point boundary-value problems numerical-analyic method for boundary-value problems with parameters in boundary conditions collocation method for boundary-value problems with impulses the theory of the numerical-analytic method achievements and new trends of development.

Mobile version (beta). M. Ronto, A. Samoilenko. Download (djvu, . 1 Mb) Donate Read.

Numerical-analytic methods in the theory of boundary-value problems. This book is devoted to the approximate asymptotic methods of solving the problems in the theory of nonlinear oscillations met in many fields of physics and engineering

Numerical-analytic methods in the theory of boundary-value problems. This book is devoted to the approximate asymptotic methods of solving the problems in the theory of nonlinear oscillations met in many fields of physics and engineering. It is intended for the wide circle of l and scientific workers who are concerned with oscillatory processes. Contents include the following: Natural oscillations in quasi-linear systems; The method of the phase plane; The influence of external periodic forces; The method of the mean; Justification of the asymptotic methods.

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This book contains the main results of the authors' investigations on the development and application of numerical-analytic methods . Numerical-Analytic Methods in the Theory of Boundary-Value Problems. 981023676X (ISBN13: 9789810236762).

M. Samoilenko and N. I. Ronto,Numerical-Analytic Methods in the Theory of Boundary-Value Problems for Ordinary Differential Equations, Naukova Dumka, Kiev (1992). 2. E. P. Trofimchuk, Integral operators of the method of successive periodic approximations, Mat. Issue 13 (47), 31–36 (1990). 3. Trofimchuk,Iterative Methods for Investigation of Differential Systems with Singularities, Author's Abstract of the Candidate Degree Thesis (Physics and Mathematics), Kiev (1992).

Geophysical Inverse Theory and Regularization Problems (Methods in Geochemistry and Geophysics) (Methods . Lectures on Numerical Methods In Bifurcation Problems By . Problems of Potential Theory.

Geophysical Inverse Theory and Regularization Problems (Methods in Geochemistry and Geophysics) (Methods in Geochemistry and Geophysics). Problems and Methods in the Study of Politics. Theory and Problems of Genetics. Problems of Potential Theory Hamiltonian Methods in the Theory of Solitons. Hamiltonian methods in the theory of solitons. Methods in module theory.

This book contains the main results of the authors' investigations on the development and application of numerical-analytic methods for ordinary nonlinear boundary value problems (BVPs). The methods under consideration provide an opportunity to solve the two important problems of the BVP theory — namely, to establish existence theorems and to build approximation solutions. They can be used to investigate a wide variety of BVPs.The Appendix, written in collaboration with S I Trofimchuk, discusses the connection of the new method with the classical Cesari, Cesari-Hale and Lyapunov-Schmidt methods.
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