Solution sets for differential equations and inclusions
"This monograph gives a systematic presentation of classical and recent results obtained in the last couple of years. It comprehensively describes the methods concerning the topological structure of fixed point sets and solution sets for differential equations and inclusions. Many of the basic techniques and results recently developed about this theory are presented, as well as the literature that is disseminated and scattered in several papers of pioneering researchers who developed the functi…
Read More ↓Title Statements
- Full title :Solution sets for differential equations and inclusions / Smaïl Djebali, Lech Gorniewicz, Abdelghani Ouahab.
Summary
"This monograph gives a systematic presentation of classical and recent results obtained in the last couple of years. It comprehensively describes the methods concerning the topological structure of fixed point sets and solution sets for differential equations and inclusions. Many of the basic techniques and results recently developed about this theory are presented, as well as the literature that is disseminated and scattered in several papers of pioneering researchers who developed the functional analytic framework of this field over the past few decades. Several examples of applications relating to initial and boundary value problems are discussed in detail."--Publisher's website.
Read More ↓Edition Statements
- Publication Date:©2013
Publication Statements
- Publisher(s):De Gruyter
- Place of Publication:Berlin
- Language:eng
- Publication Date:©2013
The Physical Object
- Description:1 online resource (xix, 453 pages)
Edition Identifiers
- ISBN:9783110293562, 3110293560
- DOI:10.1515/9783110293562
- oclc:ocn828734638
- LC Classification:QA371
- Dewey Decimal:515.35
Table of Contents
Topological structure of fixed point sets -- Existence theory for differential equations and inclusions -- Solution sets for differential equations and inclusions -- Impulsive differential inclusions : existence and solution sets -- Preliminary notions of topology and homology -- Background in multi-valued analysis.
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