Topics from One-Dimensional Dynamics (Paperback)

Descripción:

Paperback. One-dimensional dynamics owns many deep results and avenues of active mathematical research. Numerous inroads to this research exist for the advanced undergraduate or beginning graduate student. This book provides glimpses into one-dimensional dynamics with the hope that the results presented illuminate the beauty and excitement of the field. Much of this material is covered nowhere else in textbook format, some are mini new research topics in themselves, and novel connections are drawn with other research areas both inside and outside the text. The material presented here is not meant to be approached in a linear fashion. Readers are encouraged to pick and choose favourite topics. Anyone with an interest in dynamics, novice or expert alike, will find much of interest within. One-dimensional dynamics owns many deep results and avenues of active mathematical research. This book provides glimpses into the subject, and novel connections are drawn with other research areas, with the hope that the results presented illuminate the beauty and excitement of the field. Much of this material is covered nowhere else in textbook format. This item is printed on demand. Shipping may be from multiple locations in the US or from the UK, depending on stock availability. N° de ref. del artículo 9780521547666

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Sinopsis:

Acerca de los autores: Karen M. Brucks is an associate professor at the University of Wisconsin Milwaukee. She has been the recipient of a Fulbright Research Scholar Fellowship and has served on the American Fellowship Panel of the American Association of University Women. Her research interests include topological, measure theoretic, and combinatoric dynamics.

Henk Bruin is Lecturer in Mathematics at the University of Surrey. He has also held teaching positions in Germany, Sweden, the Netherlands and the USA, including the position of Taussky-Todd instructor at CalTech. His specialty is one-dimensional chaotic dynamical systems and he has published extensively on most aspects of this theory. His other research interests include counting topology, ergodic theory and complex dynamics.