Check order status

Become part of a community of book lovers from all over the world and get access to a whole bunch of benefits. Create an account for free

Austrian Post 5.49 € DPD courier 3.99 € DPD point 2.99 €

Contact

How to shop

Help

My account

▸ Empty :-(

Evolution Equations And Approximations

Name: Evolution Equations And Approximations
Brand: World Scientific Publishing Co Pte Ltd
SKU: 05067220
Price: 204.79 EUR
Availability: InStock
Author: Kazufumi Ito
ISBN: 9789812380265

Kazufumi Ito

Franz Kappel

Language

English

Book Hardback

Libristo code: 05067220

Publishers World Scientific Publishing Co Pte Ltd, May 2002

This text presents an approximation theory for a general class of nonlinear evolution equations in B... Full description

Libristo code: 05067220

501 b

204.79 € VAT included

50 % chance We search the world When will I receive my book?

Delivery to Austria

Up to 30 days for returns

Customers also purchased

Puzzle 200 Konie na polanie 13328

binding.

5.99 €

Las Mujeres de la Biblia Nos Hablan. Libro de Colorear / Women of the Bible Speak Coloring Book Devotional Bream

Paperback

11.19 €

Porsche Klassik 04/2021 Nr. 22

Sheet

10.09 €

Die Ehe als Schuldnergemeinschaft. Anja Teschner

Paperback

88.19 €

Le Chateau d'Amboise Et Ses Environs BOILLEAU

Paperback

16.09 €

Yanilgi Gürsoy Uysal

Paperback

19.89 €

Erinnerungen an einen lieben Menschen

Hardback

5.79 €

This text presents an approximation theory for a general class of nonlinear evolution equations in Banach spaces and the semigroup theory, including the linear (Hille-Yosida), nonlinear (Crandall-Liggett) and time-dependent (Crandall-Pazy) theorems. The implicit finite difference method of Euler is shown to generate a sequence convergent to the unique integral solution of evolution equations of the maximal monotone type. Moreover, the Chernoff theory provides a sufficient condition for consistent and stable time integration of time-dependent nonlinear equations. The Trotter-Kato theorem and the Lie-Trotter type product formula give a mathematical framework for the convergence analysis of numerical approximations of solutions to a general class of partial differential equations. This work contains examples demonstrating the applicability of the generation as well as the approximation theory. In addition, the Kobayashi-Oharu approach of locally quasi-dissipative operators is discussed for homogeneous as well as non-homogeneous equations. Applications to the delay differential equations, Navier-Stokes equation and scalar conservation equation are given.