|
Showing 1 - 2 of
2 matches in All Departments
This volume of contributions pays tribute to the life and work of
Djairo Guedes de Figueiredo on the occasion of his 80th birthday.
The articles it contains were born out of the ICMC Summer Meeting
on Differential Equations - 2014 Chapter, also dedicated to de
Figueiredo and held at the Universidade de Sao Paulo at Sao Carlos,
Brazil from February 3-7, 2014. The contributing authors represent
a group of international experts in the field and discuss recent
trends and new directions in nonlinear elliptic partial
differential equations and systems. Djairo Guedes de Figueiredo has
had a very active scientific career, publishing 29 monographs and
over one hundred research articles. His influence on Brazilian
mathematics has made him one of the pillars of the subject in that
country. He had a major impact on the development of analysis,
especially in its application to nonlinear elliptic partial
differential equations and systems throughout the entire world. The
articles collected here pay tribute to him and his legacy and are
intended for graduate students and researchers in mathematics and
related areas who are interested in nonlinear elliptic partial
differential equations and systems.
This book provides a comprehensive study of how attractors behave
under perturbations for both autonomous and non-autonomous
problems. Furthermore, the forward asymptotics of non-autonomous
dynamical systems is presented here for the first time in a unified
manner. When modelling real world phenomena imprecisions are
unavoidable. On the other hand, it is paramount that mathematical
models reflect the modelled phenomenon, in spite of unimportant
neglectable influences discounted by simplifications, small errors
introduced by empirical laws or measurements, among others. The
authors deal with this issue by investigating the permanence of
dynamical structures and continuity properties of the attractor.
This is done in both the autonomous (time independent) and
non-autonomous (time dependent) framework in four distinct levels
of approximation: the upper semicontinuity, lower semicontinuity,
topological structural stability and geometrical structural
stability. This book is aimed at graduate students and researchers
interested in dissipative dynamical systems and stability theory,
and requires only a basic background in metric spaces, functional
analysis and, for the applications, techniques of ordinary and
partial differential equations.
|
You may like...
Loot
Nadine Gordimer
Paperback
(2)
R398
R330
Discovery Miles 3 300
|
Email address subscribed successfully.
A activation email has been sent to you.
Please click the link in that email to activate your subscription.