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Differential Sheaves And Connections

This unique book provides a self-contained conceptual and technical introduction to the theory of differential sheaves. This serves both;

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Moduli Spaces Of Stable Sheaves On Schemes

attracted much interest for decades and its importance has been increasing not only in algebraic geometry but also in related fields as differential;

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Cohomology and Differential Forms

This monograph explores the cohomological theory of manifolds with various sheaves and its application to differential geometry. Based on;

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Fundamentals of Advanced Mathematics V2

presents the approaches to finding solutions to polynomial equations and to systems of linear differential equations with varying coefficients.

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Function Theory of Several Complex Variables

, and mapping theory. While due homage is paid to the more traditional algebraic theory (sheaves, Cousin problems, etc.), the student with a;

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Intersection Homology & Perverse Sheaves

This textbook provides a gentle introduction to intersection homology and perverse sheaves, where concrete examples and geometric;

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Intersection Homology & Perverse Sheaves

This textbook provides a gentle introduction to intersection homology and perverse sheaves, where concrete examples and geometric;

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

Sheaves arose in geometry as coefficients for cohomology and as descriptions of the functions appropriate to various kinds of manifolds;

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Regular & Irregular Holonomic D Modules

results of the theory of indsheaves and subanalytic sheaves, explaining in detail the operations on D-modules and their tempered holomorphic;

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Categories and Sheaves

Categories and sheaves appear almost frequently in contemporary advanced mathematics. This book covers categories, homological algebra and;

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Differential Forms and Connections

This 1994 book introduces the tools of modern differential geometry, exterior calculus, manifolds, vector bundles and connections, to;

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Geometry Of Moduli Spaces Of Sheaves

Now back in print, this highly regarded book has been updated to reflect recent advances in the theory of semistable coherent sheaves and;

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Fundamentals of Advanced Mathematics V3

Fundamentals of Advanced Mathematics, Volume Three, begins with the study of differential and analytic infinite-dimensional manifolds;

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Poisson Geometry, Deformation Quantisation and Group Representations

Poisson geometry lies at the cusp of noncommutative algebra and differential geometry, with natural and important links to classical;

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Principal Bundles

non-commutative geometry of principal bundles and their connections in differential geometry. To make for a more self-contained book there;

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Homology of Analytic Sheaves and Duality Theorems

. . . . . . . . .. . . . . . . . . 63 . . .;...

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Differential Forms

calculus into the theory of differential forms. Throughout, the authors emphasize connections between differential forms and topology while making;

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Differential Forms

calculus into the theory of differential forms. Throughout, the authors emphasize connections between differential forms and topology while making;

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Several Complex Variables with Connections to Algebraic Geometry and Lie Groups

the theory of coherent analytic and algebraic sheaves, proofs of the main vanishing theorems for these categories of sheaves, and a complete;

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Christian Work in Zulu Land. The Seed and the Sheaves

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Sheaves and Functions Modulo P: Lectures on the Woods Hole Trace Formula

of Boeckle and Pink with the aim of introducing the sheaves-functions dictionary as quickly as possible, illustrated with elementary examples and;

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Manifolds, Sheaves, and Cohomology

difference between local and global questions. Cohomology theory of sheaves is introduced and its usage is illustrated by many examples.;

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Synthetic Geometry Of Manifolds

constructions in local differential geometry and, in fact, form an inviting gateway to differential geometry, and also to some differential-geometric;

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Lin Alg & Diff Equat Pnie

Linear Algebra and Differential Equations has been written for a one-semester combined linear algebra and differential equations course;

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Toposes and Local Set Theories

theories, fundamental properties of toposes, sheaves, locale-valued sets, and natural and real numbers in local set theories. An epilogue surveys;

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Toposes and Local Set Theories

theories, fundamental properties of toposes, sheaves, locale-valued sets, and natural and real numbers in local set theories. An epilogue surveys;

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