Walks on Ordinals and Their Characteristics [electronic resource] / by Stevo Todorcevic.

By: Todorcevic, Stevo [author.]Contributor(s): SpringerLink (Online service)Material type: TextTextSeries: Progress in Mathematics ; 263Publisher: Basel : Birkh�user Basel, 2007Description: VI, 324 p. online resourceContent type: text Media type: computer Carrier type: online resourceISBN: 9783764385293Subject(s): Mathematics | Number theory | Combinatorics | Mathematics | Combinatorics | Number TheoryAdditional physical formats: Printed edition:: No titleDDC classification: 511.6 LOC classification: QA164-167.2Online resources: Click here to access online
Contents:
Walks on Countable Ordinals -- Metric Theory of Countable Ordinals -- Coherent Mappings and Trees -- The Square-bracket Operation on Countable Ordinals -- General Walks and Their Characteristics -- Square Sequences -- The Oscillation Mapping and the Square-bracket Operation -- Unbounded Functions -- Higher Dimensions.
In: Springer eBooksSummary: The analysis of the characteristics of walks on ordinals is a powerful new technique for building mathematical structures, developed by the author over the last twenty years. This is the first book-length exposition of this method. Particular emphasis is placed on applications which are presented in a unified and comprehensive manner and which stretch across several areas of mathematics such as set theory, combinatorics, general topology, functional analysis, and general algebra. The intended audience for this book are graduate students and researchers working in these areas interested in mastering and applying these methods.
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Walks on Countable Ordinals -- Metric Theory of Countable Ordinals -- Coherent Mappings and Trees -- The Square-bracket Operation on Countable Ordinals -- General Walks and Their Characteristics -- Square Sequences -- The Oscillation Mapping and the Square-bracket Operation -- Unbounded Functions -- Higher Dimensions.

The analysis of the characteristics of walks on ordinals is a powerful new technique for building mathematical structures, developed by the author over the last twenty years. This is the first book-length exposition of this method. Particular emphasis is placed on applications which are presented in a unified and comprehensive manner and which stretch across several areas of mathematics such as set theory, combinatorics, general topology, functional analysis, and general algebra. The intended audience for this book are graduate students and researchers working in these areas interested in mastering and applying these methods.

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