Traditional Functional Discrete Methods for the Problems of Mathematical Physics

This book PDF is perfect for those who love Science genre, written by Volodymyr Makarov and published by John Wiley & Sons which was released on 02 April 2024 with total hardcover pages 356. You could read this book directly on your devices with pdf, epub and kindle format, check detail and related Traditional Functional Discrete Methods for the Problems of Mathematical Physics books below.

Traditional Functional Discrete Methods for the Problems of Mathematical Physics
Author : Volodymyr Makarov
File Size : 53,9 Mb
Publisher : John Wiley & Sons
Language : English
Release Date : 02 April 2024
ISBN : 9781786309334
Pages : 356 pages
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Traditional Functional Discrete Methods for the Problems of Mathematical Physics by Volodymyr Makarov Book PDF Summary

This book is devoted to the construction and study of approximate methods for solving mathematical physics problems in canonical domains. It focuses on obtaining weighted a priori estimates of the accuracy of these methods while also considering the influence of boundary and initial conditions. This influence is quantified by means of suitable weight functions that characterize the distance of an inner point to the boundary of the domain. New results are presented on boundary and initial effects for the finite difference method for elliptic and parabolic equations, mesh schemes for equations with fractional derivatives, and the Cayley transform method for abstract differential equations in Hilbert and Banach spaces. Due to their universality and convenient implementation, the algorithms discussed throughout can be used to solve a wide range of actual problems in science and technology. The book is intended for scientists, university teachers, and graduate and postgraduate students who specialize in the field of numerical analysis.

Traditional Functional Discrete Methods for the Problems of Mathematical Physics

This book is devoted to the construction and study of approximate methods for solving mathematical physics problems in canonical domains. It focuses on obtaining weighted a priori estimates of the accuracy of these methods while also considering the influence of boundary and initial conditions. This influence is quantified by means

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