Rollover to Zoom 

|Share:

Description

In the study of mathematical models that arise in the context of concrete - plications, the following two questions are of fundamental importance: (i) we- posedness of the model, including existence and uniqueness of solutions; and (ii) qualitative properties of solutions. A positive answer to the ?rst question, - ing of prime interest on purely mathematical grounds, also provides an important test of the viability of the model as a description of a given physical phenomenon. An answer or insight to the second question provides a wealth of information about the model, hence about the process it describes. Of particular interest are questions related to long-time behavior of solutions. Such an evolution property cannot be v- i?ed empirically, thus any in a-priori information about the long-time asymptotics can be used in predicting an ultimate long-time response and dynamical behavior of solutions. In recent years, this set of investigations has attracted a great deal of attention. Consequent efforts have then resulted in the creation and infusion of new methods and new tools that have been responsible for carrying out a successful an- ysis of long-time behavior of several classes of nonlinear PDEs.
  • Genre: Mathematics
  • Pages: 770
  • Author: Igor Chueshov, Irena Lasiecka
  • ISBN: 1461425913
  • Publisher: Springer New York
Specifications
FormatPaperback
SeriesSpringer Monographs in Mathematics
Publication DateMay 27, 2012
Pages770

Von Karman Evolution Equations: Well-Posedness and Long Time Dynamics

Write a Review

Free Shipping over $35 and Free Returns 

$250.07
$1.33 off if you opt out of free returns