Topological Fixed-Point Theory in Suitable Banach Algebras with Applications (Infosys Science Foundation Series)

Topological Fixed-Point Theory in Suitable Banach Algebras with Applications (Infosys Science Foundation Series)

Topological Fixed-Point Theory in Suitable Banach Algebras with Applications (Infosys Science Foundation Series)

by: Aref Jeribi (Author), Najib Kaddachi (Author)

Publisher: Springer

Publication Date: 2025-06-20

Language: English

Print Length: 345 pages

ISBN-10: 9819655412

ISBN-13: 9789819655410

Book Description

This book delves into the topics of fixed-point theory as applied to block operator matrices within the context of Banach algebras featuring multi-valued inputs. Its scope extends to a broad range of equations, encompassing nonlinear biological models as well as two-dimensional boundary value problems associated with burgeoning cell populations and functional systems of differential and integral inclusions. The book systematically introduces the principles of topological fixed-point theory, offering insights into various classes of both single-valued and multi-valued maps. The overarching goal is to disseminate key techniques and outcomes derived from fixed-point theory, with a specific emphasis on its application to both single-valued and multi-valued mappings within the framework of Banach algebras.

Editorial Reviews

This book delves into the topics of fixed-point theory as applied to block operator matrices within the context of Banach algebras featuring multi-valued inputs. Its scope extends to a broad range of equations, encompassing nonlinear biological models as well as two-dimensional boundary value problems associated with burgeoning cell populations and functional systems of differential and integral inclusions. The book systematically introduces the principles of topological fixed-point theory, offering insights into various classes of both single-valued and multi-valued maps. The overarching goal is to disseminate key techniques and outcomes derived from fixed-point theory, with a specific emphasis on its application to both single-valued and multi-valued mappings within the framework of Banach algebras.

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