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Sheaf Theory through Examples

An approachable introduction to elementary sheaf theory and its applications beyond pure math.Sheaves are mathematical;

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Sheaf Theory

Sheaf theory provides a means of discussing many different kinds of geometric objects in respect of the connection between their local and;

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Sheaves on Manifolds

Sheaf Theory is modern, active field of mathematics at the intersection of algebraic topology, algebraic geometry and partial differential;

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Algebraic Geometry for Associative Algebras

This work focuses on the association of methods from topology, category and sheaf theory, algebraic geometry, noncommutative and;

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Quantitative Tamarkin Theory

the standard algebraic analysis method, the categorical approach explored in this book makes microlocal sheaf theory accessible to a wide;

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Quantitative Tamarkin Theory

the standard algebraic analysis method, the categorical approach explored in this book makes microlocal sheaf theory accessible to a wide;

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Intersection Cohomology

introduction to the piecewise linear and sheaf-theoretic versions of that theory as developed by M. Goresky and R. MacPherson in Topology 19 (1980;

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Derived Functors And Sheaf Cohomology

, mainly from sheaf theory, and also from algebra.The first part of the book provides the foundational material: Chapter 1 deals with category;

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Topological Methods in Algebraic Geometry

holomorphically complete manifolds (STEIN manifolds) can be for mulated in terms of sheaf theory. These theorems imply many facts of function theory;

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Another Sheaf

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The Cheshire Sheaf ...

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The Clyack Sheaf

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Sheaves in Geometry and Logic: A First Introduction to Topos Theory

. Beginning with several examples, it explains the underlying ideas of topology and sheaf theory as well as the general theory of elementary toposes;

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Glider Representations

supplementary reading for courses in Group Theory, Ring Theory, Lie Algebras and Sheaf Theory * The first book to explicitly outline this new approach;

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Twenty-Four Hours of Local Cohomology

systems arising from semigroups. The book begins with basic notions in geometry, sheaf theory, and homological algebra leading to the definition;

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Virtual Topology and Functor Geometry

noncommutative lattices, noncommutative opens, sheaf theory, the generalized Stone space, and Grothendieck topology. The author then studies Grothendieck;

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Virtual Topology and Functor Geometry

noncommutative lattices, noncommutative opens, sheaf theory, the generalized Stone space, and Grothendieck topology. The author then studies Grothendieck;

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Foundations of Differentiable Manifolds and Lie Groups

integration on manifolds. The book also provides a proof of the de Rham theorem via sheaf cohomology theory and develops the local theory of elliptic;

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Constructivism in Mathematics, Vol 2

separable metric spaces, and located sets. The text then examines proof theory of intuitionistic logic, theory of types and constructive set theory;

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Practical Foundations of Mathematics

natural path, transcending disciplinary boundaries between universal algebra, type theory, category theory, set theory, sheaf theory, topology and;

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Nonabelian Jacobian of Projective Surfaces

is an attempt to develop an analogous theory for smooth projective surfaces - a theory of the nonabelian Jacobian of smooth projective surfaces;

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London Mathematical Society Lecture Note Series

This book offers a new, algebraic, approach to set theory. The authors introduce a particular kind of algebra, the Zermelo-Fraenkel;

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Topics in Algebraic and Analytic Geometry. (MN-13): Notes From a Course of Phillip Griffiths

of view. The notes focus on comparison theorems between the algebraic, analytic, and continuous categories. Contents include: 1.1 sheaf theory;

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Topics in Algebraic and Analytic Geometry. (MN-13): Notes From a Course of Phillip Griffiths

of view. The notes focus on comparison theorems between the algebraic, analytic, and continuous categories. Contents include: 1.1 sheaf theory;

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Differential Sheaves And Connections

theory of adjoint functors in category theory and the elucidation of the concepts of sheaf theory and homological algebra in relation to the;

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London Mathematical Society Lecture Note Series

In this book Professor Kempf gives an introduction to the theory of algebraic functions on varieties from a sheaf theoretic standpoint. By;

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Introduction to Algebraic Geometry

are introduced, including varieties, schemes, singularities, sheaves, sheaf cohomology, and intersection theory. Basic classical results on;

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