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De Rham Cohomology of Differential Modules on Algebraic Varieties

can go wrong...This is a nicely-written book [that] studies algebraic differential modules in several variables. --Mathematical Reviews;

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De Rham Cohomology of Differential Modules on Algebraic Varieties

can go wrong...This is a nicely-written book [that] studies algebraic differential modules in several variables. --Mathematical Reviews;

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Differential Forms in Algebraic Topology

sequences, and characteristic classes. By using the de Rham theory of differential forms as a prototype of cohomology, the machineries of algebraic;

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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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Differential Forms on Singular Varieties

Differential Forms on Singular Varieties: De Rham and Hodge Theory Simplified uses complexes of differential forms to give a complete;

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Introductory Lectures on Equivariant Cohomology: (Ams-204)

of the equivariant de Rham theorem, demonstrating that equivariant cohomology can be computed using equivariant differential forms. Examples and;

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Introductory Lectures on Equivariant Cohomology: (Ams-204)

of the equivariant de Rham theorem, demonstrating that equivariant cohomology can be computed using equivariant differential forms. Examples and;

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From Calculus to Cohomology

De Rham cohomology is the cohomology of differential forms. This book offers a self-contained exposition to this subject and to the theory;

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London Mathematical Society Lecture Note Series

reader is introduced to De Rham cohomology, and explicit and detailed calculations are present as examples. Topics covered include Mayer-Vietoris;

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P-Adic Analysis

differential equations. The conference was characterized by the discussion of numerous algebraic geometries. Rigid cohomology, D-modules and the action;

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Topology of Stratified Spaces

by well-known experts cover intersection homology, L2 cohomology and differential operators, topology of algebraic varieties, signatures and;

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Topology of Stratified Spaces

by well-known experts cover intersection homology, L2 cohomology and differential operators, topology of algebraic varieties, signatures and;

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Introduction To Differential Manifolds, An

of real cohomology groups using differential forms (de Rham theory), and applications such as the Poincare-Hopf theorem relating the Euler number;

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Differential Function Spectra, the Differential Becker-Gottlieb Transfer, and Applications to Differential Algebraic $K$-Theory

of modules over such a ring to the differential algebraic K-theory. We also treat some of the foundational aspects ofdifferential cohomology;

Vergelijkbare producten zoals Differential Function Spectra, the Differential Becker-Gottlieb Transfer, and Applications to Differential Algebraic $K$-Theory

Local Cohomology

This second edition of a successful graduate text provides a careful and detailed algebraic introduction to Grothendieck's local cohomology;

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Lectures on Logarithmic Algebraic Geometry

field, from the basic results on convex geometry and commutative monoids to the theory of logarithmic schemes and their de Rham and Betti;

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BRST Symmetry and de Rham Cohomology

is placed on the BRST quantization for constrained physical systems and its corresponding de Rham cohomology group structure. These were studied by;

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Representations and Cohomology

Steenrod operations in group cohomology. The book cumulates in a chapter dealing with the theory of varieties for modules. Much of the material;

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Australian Mathematical Society Lecture Series

group actions on affine varieties. All workers on algebraic and Lie groups will find that this book contains a wealth of interesting material.;

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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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Equivariant Poincare Duality on G-Manifolds

of arbitrary characteristic, and hence change (equivariant) de Rham cohomology to the usual singular (equivariant) cohomology . The book will;

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Cohomology of Quotients in Symplectic and Algebraic Geometry. (MN-31), Volume 31

theory associates to reductive group actions on nonsingular complex projective varieties. These quotient varieties are interesting in particular;

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Rigid Cohomology

cohomology. It is a p-adic Weil cohomology suitable for computing Zeta and L-functions for algebraic varieties on finite fields. Moreover, it;

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Hodge Theory (MN-49)

of Grothendieck's algebraic de Rham theorem. The advanced lectures address a Hodge-theoretic perspective on Shimura varieties, the spread philosophy in the;

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Hilbert Schemes of Points and Infinite Dimensional Lie Algebras

Hilbert schemes, which parametrize subschemes in algebraic varieties, have been extensively studied in algebraic geometry for the last 50;

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Elements of Homology Theory

chapters are concerned with singular homology and cohomology, and Cech and de Rham cohomology. The book ends with various applications of homology;

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Invariant Forms on Grassmann Manifolds. (AM-89), Volume 89

cohomology classes are considered. On the Grassmann manifold, the cohomology ring is isomorphic to the ring of differential forms invariant under the;

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