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Hamiltonian Group Actions and Equivariant Cohomology

introduction of symplectic vector spaces, followed by symplectic manifolds and then Hamiltonian group actions and the Darboux theorem. After discussing;

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Introductory Lectures on Equivariant Cohomology: (Ams-204)

proofs are the simplest. One of the most useful applications of equivariant cohomology is the equivariant localization theorem of Atiyah-Bott and;

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Introductory Lectures on Equivariant Cohomology: (Ams-204)

proofs are the simplest. One of the most useful applications of equivariant cohomology is the equivariant localization theorem of Atiyah-Bott and;

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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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Equivariant Cohomology Theories

a;...

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Northern California Symplectic Geometry Seminar

book, including symplectic topology, Hamiltonian dynamics, quantum cohomology and mirror symmetry, infinite-dimensional symplectic geometry;

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Supersymmetry and Equivariant de Rham Theory

This book discusses the equivariant cohomology theory of differentiable manifolds. Although this subject has gained great popularity since;

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Local Cohomology and Its Applications

lecture notes of two minicourses on applications in equivariant topology and foundations of duality theory, and chapters on finiteness properties;

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Global Homotopy Theory

actions of all compact Lie groups. This book introduces graduate students and researchers to global equivariant homotopy theory. The framework;

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Elliptic Cohomology

of distinct perspectives are offered, with topics including equivariant complex elliptic cohomology, the physics of M-theory, the modular;

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Equivariant Cohomology of Configuration Spaces Mod 2

equivariant cohomology algebras of F( ^d,n), whose additive structure was described by Cohen (1976) and whose algebra structure was studied in an;

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Representation Theory and Higher Algebraic K-Theory

Representation Theory and Higher Algebraic K-Theory is the first book to present higher algebraic K-theory of orders and group rings as;

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Representation Theory and Higher Algebraic K-Theory

Representation Theory and Higher Algebraic K-Theory is the first book to present higher algebraic K-theory of orders and group rings as;

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Mod Two Homology and Cohomology

)homology are introduced, with their products and Steenrod squares, as well as equivariant cohomology. Classical applications include Brouwer's;

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An Invitation to Morse Theory

-max theory, moment maps and equivariant cohomology, and complex Morse theory. The reader is expected to have some familiarity with cohomology;

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An Alpine Bouquet of Algebraic Topology

spectra, infinity-categories and Segal spaces, equivariant homotopy theory, algebraic $K$-theory and topological cyclic, periodic, or Hochschild;

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Hilbert Schemes of Points and Infinite Dimensional Lie Algebras

, equivariant cohomology of $X^{[n]}$ and the Gromov-Witten correspondence. The last part of the book presents results about quantum cohomology of $X;

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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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Symplectic Geometry and Topology

Tutorial on Quantum Cohomology by A. Givental; Euler Characteristics and Lagrangian Intersections by R. MacPherson; Hamiltonian Group Actions and;

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Foliations: Dynamics, Geometry And Topology

exponents, Pesin Theory and hyperbolic, parabolic and elliptic types of foliations. The lectures by Masayuki Asaoka compute the leafwise cohomology;

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Continuous Bounded Cohomology of Locally Compact Groups

remained by and large intractable. This monograph introduces the functorial study of the continuous bounded cohomology for topological groups, with;

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Group Cohomology & Algebraic Cycles

Group cohomology reveals a deep relationship between algebra and topology, and its recent applications have provided important insights;

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Geometric Analysis and Lie Theory in Mathematics and Physics

, equivariant cohomology and symplectic geometry, and von Neumann invariants of covering spaces.;

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Elliptic Quantum Groups

equivariant elliptic cohomology and play an important role to construct geometric representations of elliptic quantum groups. Okounkov's geometric;

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Geometry and Cohomology in Group Theory

This volume reflects the fruitful connections between group theory and topology. It contains articles on cohomology, representation theory;

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Brauer Groups and the Cohomology of Graded Rings

of Azumaya algebras: separability and Galois extensions of commutative rings, crossed products and Galois cohomology, Picard groups, and the Brauer;

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Representations and Cohomology

an overview of the algebraic topology and K-theory associated with cohomology of groups, especially the work of Quillen. Later chapters look;

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