Partial Dynamic Equations: Wave, Parabolic and Elliptic Equations on Time Scales - De Gruyter Series in Nonlinear Analysis & Applications - Svetlin G. Georgiev - Livros - De Gruyter - 9783111635514 - 3 de março de 2025

Caso a capa e o título não sejam correspondentes, considere o título como correto

Conte aos seus amigos sobre este item:

Svetlin G. Georgiev
Partial Dynamic Equations: Wave, Parabolic and Elliptic Equations on Time Scales - De Gruyter Series in Nonlinear Analysis & Applications Svetlin G. Georgiev

Name: Partial Dynamic Equations: Wave, Parabolic and Elliptic Equations on Time Scales - De Gruyter Series in Nonlinear Analysis & Applications
Price: 1110.9 BRL
Availability: OutOfStock
Author: Svetlin G. Georgiev

Preço

R$ 1.110,90

excluindo impostos

Item sob encomenda (no estoque do fornecedor)

Espera-se estar pronto para envio 25 de set - 7 de out

Receba avisos sobre novos lançamentos de Svetlin G. Georgiev

O que dizem nossos clientes:

Top-vurdering på Google Reviews, baseret på tusinder af anmeldelser.

Política de devolução de 14 dias, em conformidade com a lei europeia de proteção do consumidor

Melhor classificação na Trustpilot

Adicione à sua lista de desejos do iMusic

Ainda não avaliado

Partial Dynamic Equations: Wave, Parabolic and Elliptic Equations on Time Scales - De Gruyter Series in Nonlinear Analysis & Applications

Svetlin G. Georgiev

This book is devoted to the qualitative theory of partial dynamic equations on arbitrary time scales. The results in the book generalize the classical results, and they unify the discrete and continuous cases. The book starts with classification and canonical forms for second-order PDEs.

Next, the Laplace transform method and the Fourier transform method are introduced. The Fourier transform is applied to solving second-order PDEs. The method of separation of variables is considered later in the book.

The following few chapters are devoted to factoring second-order PDEs, including the wave equation, the heat equation, and the Laplace equation. It proves the weak maximum principle and as its application is investigated the stability of the solutions of the Poisson equation. Finally, the reduction of some nonlinear PDEs to the wave equation, the heat equation, and the Laplace equation are discussed.

?he main advantage of the book is that it offers a variety of analytical techniques for the study of partial dynamical equations and that the results obtained over arbitrary time scales can be used to derive results in the classical case and in the discrete case.

Mídia	Livros Hardcover Book (Livro com lombada e capa dura)
Lançado	3 de março de 2025
ISBN13	9783111635514
Editoras	De Gruyter
Páginas	366
Dimensões	150 × 220 × 20 mm · 752 g