Nonlinear Wave Equations - Li, Tatsien; Zhou, Yi; - Prospero Internet Bookshop

Nonlinear Wave Equations
 
Product details:

ISBN13:9783662572504
ISBN10:3662572508
Binding:Paperback
No. of pages:391 pages
Size:235x155 mm
Weight:629 g
Language:English
Illustrations: 2 Illustrations, black & white
0
Category:

Nonlinear Wave Equations

 
Edition number: Softcover reprint of the original 1st ed. 2017
Publisher: Springer
Date of Publication:
Number of Volumes: 1 pieces, Previously published in hardcover
 
Normal price:

Publisher's listprice:
EUR 149.79
Estimated price in HUF:
65 113 HUF (62 013 HUF + 5% VAT)
Why estimated?
 
Your price:

59 905 (57 052 HUF + 5% VAT )
discount is: 8% (approx 5 209 HUF off)
The discount is only available for 'Alert of Favourite Topics' newsletter recipients.
Click here to subscribe.
 
Availability:

Estimated delivery time: In stock at the publisher, but not at Prospero's office. Delivery time approx. 3-5 weeks.
Not in stock at Prospero.
Can't you provide more accurate information?
 
  Piece(s)

 
Short description:

This book focuses on nonlinear wave equations, which are of considerable significance from both physical and theoretical perspectives. It also presents complete results on the lower bound estimates of lifespan (including the global existence), which are established for classical solutions to the Cauchy problem of nonlinear wave equations with small initial data in all possible space dimensions and with all possible integer powers of nonlinear terms.

Further, the book proposes the global iteration method, which offers a unified and straightforward approach for treating these kinds of problems. Purely based on the properties of solut

ions to the corresponding linear problems, the method simply applies the contraction mapping principle.

Long description:

This book focuses on nonlinear wave equations, which are of considerable significance from both physical and theoretical perspectives. It also presents complete results on the lower bound estimates of lifespan (including the global existence), which are established for classical solutions to the Cauchy problem of nonlinear wave equations with small initial data in all possible space dimensions and with all possible integer powers of nonlinear terms.

Further, the book proposes the global iteration method, which offers a unified and straightforward approach for treating these kinds of problems. Purely based on the properties of solut

ions to the corresponding linear problems, the method simply applies the contraction mapping principle.

Table of Contents:

Introduction.- Linear Wave functions.- Sobolev inequality with Decay.- Estimates for solutions for linear wave equation.- Estimates for composition Function.