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Topics on Continua - Hardcover

Macías, Sergio

 
9783319909011: Topics on Continua

Inhaltsangabe

This book is a significant companion text to the existing literature on continuum theory. It opens with background information of continuum theory, so often missing from the preceding publications, and then explores the following topics: inverse limits, the Jones set function T, homogenous continua, and n-fold hyperspaces. In this new edition of the book, the author builds on the aforementioned topics, including the unprecedented presentation of n-fold hyperspace suspensions and induced maps on n-fold hyperspaces.

The first edition of the book has had a remarkable impact on the continuum theory community. After twelve years, this updated version will also prove to be an excellent resource within the field of topology.


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Über die Autorin bzw. den Autor

Sergio Macías is a Professor at the Institute of Mathematics of the National Autonomous University of Mexico (UNAM). He got a Master's degree from the same university, and a PhD from Tulane University, New Orleans, USA. His research interests lie on topology with works on continuum theory and hyperspaces of continua. Dr. Macías also authored the book "Topics on Continua" (2018, ISBN 978-3-319-90901-1), whose second edition was published by Springer.

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This book is a significant companion text to the existing literature on continuum theory. It opens with background information of continuum theory, so often missing from the preceding publications, and then explores the following topics: inverse limits, the Jones set function T, homogenous continua, and n-fold hyperspaces. In this new edition of the book, the author builds on the aforementioned topics, including the unprecedented presentation of n-fold hyperspace suspensions and induced maps on n-fold hyperspaces.

The first edition of the book has had a remarkable impact on the continuum theory community. After twelve years, this updated version will also prove to be an excellent resource within the field of topology.

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