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Foliations is one of the major concepts of modern geometry and topology meaning a partition of topological space into a disjoint sum of leaves. This book is devoted to geometry and topology of surface foliations and their links to ergodic theory, dynamical systems, complex analysis, differential and noncommutative geometry. This comprehensive book addresses graduate students and researchers and will serve as a reference book for experts in the field.
This book explores the intricate geometry and topology of surface foliations, a fundamental concept in modern mathematics. It delves into how these partitions of topological space into disjoint leaves connect with diverse fields such as ergodic theory, dynamical systems, complex analysis, differential geometry, and noncommutative geometry, offering a comprehensive overview for advanced students and researchers.
The subject matter indicates a highly specialized text, likely dense with theoretical content and mathematical rigor, aimed at an academic audience. The breadth of topics covered suggests it is intended to be a comprehensive resource for those deeply engaged in geometric and topological research. Its focus on advanced concepts implies it is not an introductory text but rather a work for established scholars and advanced graduate students seeking to deepen their understanding of surface foliations and their interdisciplinary applications.
Page Count:
450
Publication Date:
2001-01-01
ISBN-10:
3642086985
ISBN-13:
9783642086984
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