Topics on Continua

Topics on Continua PDF

Author: Sergio Macías

Publisher: Springer

Published: 2018-07-24

Total Pages: 441

ISBN-13: 3319909029

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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.

Continuum Theory

Continuum Theory PDF

Author: Alejandro Illanes

Publisher: CRC Press

Published: 2002-07-25

Total Pages: 360

ISBN-13: 9780203910245

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Celebrating the work of world-renowned mathematician Sam B. Nadler, Jr., this reference examines the most recent advances in the analysis of continua. The book offers articles on the contributions of Professor Nadler, theorems on the structure and uniqueness of hyperspaces, results on the dynamics of solenoids, examples involving inverse limits of

Handbook of the History of General Topology

Handbook of the History of General Topology PDF

Author: C.E. Aull

Publisher: Springer Science & Business Media

Published: 2013-03-09

Total Pages: 405

ISBN-13: 9401717567

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This book is the first one of a work in several volumes, treating the history of the development of topology. The work contains papers which can be classified into 4 main areas. Thus there are contributions dealing with the life and work of individual topologists, with specific schools of topology, with research in topology in various countries, and with the development of topology in different periods. The work is not restricted to topology in the strictest sense but also deals with applications and generalisations in a broad sense. Thus it also treats, e.g., categorical topology, interactions with functional analysis, convergence spaces, and uniform spaces. Written by specialists in the field, it contains a wealth of information which is not available anywhere else.

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