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Equivariant Degree Theory: 8 Reprint 2012 Edition
Author(s): Jorge Ize (Author), Alfonso Vignoli (Author)
- Publisher: De Gruyter
- Publication Date: 16 April 2003
- Edition: Reprint 2012
- Language: English
- Print length: 380 pages
- ISBN-10: 3110175509
- ISBN-13: 9783110175509
Book Description
Editorial Reviews
Review
"Due to the included results and examples and to the self-contained and unifying approach, this book can be helpful to researchers and postgraduate students working in nonlinear analysis, differential equations, topology, and quantitative aspects of applied mathematics."
Csaba Varga in: Studia Universitates Babes-Bolyai 1/2007
"This is a serious mathematical monograph that can be used by researchers and students in nonlinear analysis as a valuable resource for equivariant methods and techniques. In fact it is a gold mine of interesting ideas and new approaches which make the reading stimulating, especially for those who are interested in applications of these methods to concrete mathematical models with symmetries. [...] In summary, this book is an excellent source of information and ideas related to equivariant degree theory and its applications. The equivariant degree is still a new theory receiving more and more attention because of its effectiveness, standard applications and completeness. Anyone with interests in equivariant topological analysis and its applications should have this book as a reference source." Mathematical Reviews
Review
"Due to the included results and examples and to the self-contained and unifying approach, this book can be helpful to researchers and postgraduate students working in nonlinear analysis, differential equations, topology, and quantitative aspects of applied mathematics."
Csaba Varga in: Studia Universitates Babes-Bolyai 1/2007
"This is a serious mathematical monograph that can be used by researchers and students in nonlinear analysis as a valuable resource for equivariant methods and techniques. In fact it is a gold mine of interesting ideas and new approaches which make the reading stimulating, especially for those who are interested in applications of these methods to concrete mathematical models with symmetries. […] In summary, this book is an excellent source of information and ideas related to equivariant degree theory and its applications. The equivariant degree is still a new theory receiving more and more attention because of its effectiveness, standard applications and completeness. Anyone with interests in equivariant topological analysis and its applications should have this book as a reference source." Mathematical Reviews
