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Differential Forms in Algebraic Topology

of contemporary homotopy and cohomology theory. The materials are structured around four core areas: de Rham theory, the Cech-de Rham complex, spectral;

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BRST Symmetry and de Rham Cohomology

) symmetry, as well as de Rham cohomology. It offers a critical overview of the research in this area and unifies the existing literature, employing;

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De Rham Cohomology of Differential Modules on Algebraic Varieties

...A nice feature of the book [is] that at various points the authors provide examples, or rather co;...

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De Rham Cohomology of Differential Modules on Algebraic Varieties

...A nice feature of the book [is] that at various points the authors provide examples, or rather co;...

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Supersymmetry and Equivariant de Rham Theory

This book discusses the equivariant cohomology theory of differentiable manifolds. Although this sub;...

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Report of the Evidence and Reasons of the Award Between J. Orlandos and A. Luriottis, Greek Deputies, of the One Part, and Le Roy, Bayard and Co. and G. G. and S. Howland, of the Other Part. by the Arbitrators.

. and G. G. and S. Howland, of the other part. By the arbitrators J. Platt, H. H. De Rham and A. Ogden].Publisher: British Library, Historical;

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Geometry of Differential Forms

properties of a manifold with its global topological properties. Among the high points on this route are the Gauss-Bonnet formula, the de Rham;

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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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Geometria Differenziale

un'introduzione ai fibrati principali; gruppi di Lie, incluso il teorema di corrispondenza fra sottogruppi e sottoalgebre; coomologia di de Rham, inclusa;

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Vector Analysis

of the classical vector analysis in Euclidean space, as well as on manifolds, and goes on to introduce de Rham Cohomology, Hodge theory;

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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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The Hodge-Laplacian

Geometric Concepts and Tools Harmonic Layer Potentials Associated with the Hodge-de Rham Formalism on UR Domains Harmonic Layer Potentials;

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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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Topics in Differential Geometry

forms and de Rham cohomology, bundles and connections, Riemann manifolds, isometric actions, and symplectic and Poisson geometry. The layout;

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Topics in Non-Commutative Geometry

over the space corresponds to a projective module over this algebra; cohomology can be read off the de Rham complex; and so on. In this book Yuri;

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Topics in Non-Commutative Geometry

over the space corresponds to a projective module over this algebra; cohomology can be read off the de Rham complex; and so on. In this book Yuri;

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Manifolds Tensorsnd Forms

covers the basics of multilinear algebra, differentiation and integration on manifolds, Lie groups and Lie algebras, homotopy and de Rham;

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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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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 and Differential Forms

, the theory of fiber bundles, and differentiable, foliated, and complex analytic manifolds. The final chapter covers the theorems of de Rham;

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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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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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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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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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Orbifolds and Stringy Topology

description of orbifolds provided by groupoids, as well as many examples in the context of algebraic geometry. Classical invariants such as de Rham;

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Geometric Continuum Mechanics

: Global stress and hyper-stress theories Applications of de Rham currents to singular dislocations Manifolds of mappings for continuum mechanics;

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Geometric Continuum Mechanics

: Global stress and hyper-stress theories Applications of de Rham currents to singular dislocations Manifolds of mappings for continuum mechanics;

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