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Another Sheaf

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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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Another Sheaf. [Poems.]

Title: Another Sheaf. Poems.]Publisher: British Library, Historical Print EditionsThe British Library is the national library of the;

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The Cheshire Sheaf ...

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The Clyack Sheaf

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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

sheaf cohomology and spectral sequences. It keeps the treatment as simple as possible, aiming at the same time to provide a number of examples;

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Introduction to Categories, Homological Algebra and Sheaf Cohomology

Categories, homological algebra, sheaves and their cohomology furnish useful methods for attacking p;...

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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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Twenty-Four Hours of Local Cohomology

, connections to sheaf cohomology and to de Rham cohomology, Grobner bases in the commutative setting as well as for $D$-modules, the Frobenius morphism;

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Modern Differential Geometry in Gauge Theories

Original, well-written work of interest Presents for the first time (physical) field theories written in sheaf-theoretic language;

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Algebraic Geometry 1, Volume 1

by another fundamental change in the 1960s with Grothendieck's introduction of schemes. Today, most algebraic geometers are well-versed;

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Constructivism in Mathematics, Vol 2

of sheaf models. Topics include a derived rule of local continuity, axiom of countable choice, forcing over sites, sheaf models for higher-order;

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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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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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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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Nonabelian Jacobian of Projective Surfaces

of points. But it also comes equipped with the variation of Hodge-like structures, which produces a sheaf of reductive Lie algebras naturally;

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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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Gauss Sums, Kloosterman Sums, and Monodromy Groups. (AM-116), Volume 116

of algebraic geometry, representation theory, and the sheaf-theoretic incarnations of such standard constructions of classical analysis as convolution;

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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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