Reversibility in Dynamics and Group Theory

Nonfiction, Science & Nature, Mathematics, Differential Equations, Algebra
Cover of the book Reversibility in Dynamics and Group Theory by Anthony G. O'Farrell, Ian Short, Cambridge University Press
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Author: Anthony G. O'Farrell, Ian Short ISBN: 9781316190197
Publisher: Cambridge University Press Publication: May 28, 2015
Imprint: Cambridge University Press Language: English
Author: Anthony G. O'Farrell, Ian Short
ISBN: 9781316190197
Publisher: Cambridge University Press
Publication: May 28, 2015
Imprint: Cambridge University Press
Language: English

Reversibility is a thread woven through many branches of mathematics. It arises in dynamics, in systems that admit a time-reversal symmetry, and in group theory where the reversible group elements are those that are conjugate to their inverses. However, the lack of a lingua franca for discussing reversibility means that researchers who encounter the concept may be unaware of related work in other fields. This text is the first to make reversibility the focus of attention. The authors fix standard notation and terminology, establish the basic common principles, and illustrate the impact of reversibility in such diverse areas as group theory, differential and analytic geometry, number theory, complex analysis and approximation theory. As well as showing connections between different fields, the authors' viewpoint reveals many open questions, making this book ideal for graduate students and researchers. The exposition is accessible to readers at the advanced undergraduate level and above.

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Reversibility is a thread woven through many branches of mathematics. It arises in dynamics, in systems that admit a time-reversal symmetry, and in group theory where the reversible group elements are those that are conjugate to their inverses. However, the lack of a lingua franca for discussing reversibility means that researchers who encounter the concept may be unaware of related work in other fields. This text is the first to make reversibility the focus of attention. The authors fix standard notation and terminology, establish the basic common principles, and illustrate the impact of reversibility in such diverse areas as group theory, differential and analytic geometry, number theory, complex analysis and approximation theory. As well as showing connections between different fields, the authors' viewpoint reveals many open questions, making this book ideal for graduate students and researchers. The exposition is accessible to readers at the advanced undergraduate level and above.

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