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Spinors on Singular Spaces and the Topology of Causal Fermion Systems

framework provides a setting for spinors on singular spaces. The underlying topological structures are introduced and analyzed. The connection to;

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The Continuum Limit of Causal Fermion Systems

unified physical theory. From the mathematical perspective, causal fermion systems provide a general framework for describing and analyzing non;

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Topology of Stratified Spaces

study of singular spaces using techniques from a variety of areas of geometry and topology and the interactions among them. Expository chapters;

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Topology of Stratified Spaces

study of singular spaces using techniques from a variety of areas of geometry and topology and the interactions among them. Expository chapters;

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Algebraic Topology

, covering spaces and singular homology theory, in detail. The text has been designed for undergraduate and beginning graduate students;

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Topological Library - Part 3

The final volume of the three-volume edition, this book features classical papers on algebraic and differential topology published in the;

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Topological Library - Part 2

This is the second of a three-volume set collecting the original and now-classic works in topology written during the 1950s-1960s. The;

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Advances in Geometry and Mathematical Physics

This volume consists of articles by speakers at the Conference on Geometry and Topology held at Harvard University in 2014. Included are;

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General Topology

, compactness, metrization and complete metric spaces, uniform spaces, and function spaces; and "geometric topology," covered by nine sections on;

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A Short Course in Differential Topology

of complex systems and their configurations. Differential topology gives us the tools to study these spaces and extract information about the;

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Differential Algebraic Topology

This book presents a geometric introduction to the homology of topological spaces and the cohomology of smooth manifolds. The author;

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Singular Intersection Homology

singular varieties. This is the first comprehensive expository book-length introduction to intersection homology from the viewpoint of singular and;

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Random Probability Measures on Polish Spaces

In this monograph the narrow topology on random probability measures on Polish spaces is investigated in a thorough and comprehensive way;

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Random Probability Measures on Polish Spaces

In this monograph the narrow topology on random probability measures on Polish spaces is investigated in a thorough and comprehensive way;

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Basic Algebraic Topology and its Applications

conveys the basic language of modern algebraic topology by exploring homotopy, homology and cohomology theories, and examines a variety of spaces;

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Topology

introduction to topology that begins with the axiomatic definition of a topology on a set, rather than starting with metric spaces or the topology;

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Fundamentals of Advanced Mathematics V2

foundations of a number of contemporary scientific methods: modern theory on systems, physics and engineering. Whereas the first volume;

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Singular Integrals And Related Topics

integrals with rough kernels on Block spaces and Hardy spaces, the criterion on boundedness of oscillatory singular integrals, and boundedness;

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Introduction to Topology

The book starts with the basic concepts of topology and topological spaces followed by metric spaces, continuous functions, compactness;

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Symposium on Infinite Dimensional Topology. (AM-69), Volume 69

linear spaces, fixed point theory in infinite dimensional spaces, infinite dimensional differential topology, and infinite dimensional pointset;

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Differential Forms on Singular Varieties

treatment of the Deligne theory of mixed Hodge structures on the cohomology of singular spaces. This book features an approach that employs;

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Topology

Contents: Introduction. - Fundamental Concepts. - Topological Vector Spaces.- The Quotient Topology. - Completion of Metric Spaces;

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Differential Geometry Of Singular Spaces And Reduction Of Sy

. Part I gives a detailed and comprehensive presentation of the theory of differential spaces, including integration of distributions on;

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Clifford Algebras and Spinors

undergraduates; vectors, complex numbers and quaternions are introduced with an eye on Clifford algebras. The next chapters will also interest physicists;

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Topology With Applications

dynamics, stem cell biology, topological psychology, and visual merchandising.It is the first complete presentation on topology with applications;

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Quantum Mechanics for Mathematicians

in functional spaces, the relation between Feynman and Wiener integrals, Gaussian integration and regularized determinants of differential operators;

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Pseudocompact Topological Spaces

This book, intended for postgraduate students and researchers, presents many results of historical importance on pseudocompact spaces;

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