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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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Symplectic, Poisson, and Noncommutative Geometry

noncommutative geometry, approaches quantum mechanics from a more algebraic viewpoint, as it addresses quantization as a deformation of Poisson;

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Poisson Structures

Poisson structures appear in a large variety of contexts, ranging from string theory, classical/quantum mechanics and differential geometry;

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Massless Representations of the Poincare Group

Massless and Massive Matter; The Behaviour of Matter in Fields; Geometrical Reasons for the Poincare Group; Description of the Electromagnetic;

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Northern California Symplectic Geometry Seminar

and topology, Poisson geometry, quantization theory, and applications. This volume includes papers by several of the distinguished seminar;

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Elliptic Curves, Hilbert Modular Forms And Galois Deformatio

in Arithmetic Geometry in the 2009-2010 academic year. The notes by Laurent Berger provide an introduction to p-adic Galois representations and;

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London Mathematical Society Lecture Note Series

, in particular their relations with Poisson geometry and general connection theory. It covers much work done since the mid 1980s including the first;

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A Study in Derived Algebraic Geometry

context of derived algebraic geometry. To that end, it introduces the notion of inf-scheme, which is an infinitesimal deformation of a scheme and;

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Lie Methods in Deformation Theory

perspective. Deformation theory is an important subject in algebra and algebraic geometry, with an origin that dates back to Kodaira, Spencer;

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Introduction to Symplectic Geometry

reference resource for students and researchers interested in geometry, group theory, analysis and differential equations.This book is also;

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Recent Advances in Hodge Theory

geometry and moduli, number theory and physics. Organized around the basic concepts of variations of Hodge structure and period maps, this volume;

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Stochastic Geometry Analysis of Cellular Networks

in the field explain the very latest analytic techniques and results from stochastic geometry for modelling the signal-to-interference-plus-noise;

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Topics in Differential Geometry

tangent bundle is a new aspect coming from this point of view. Symplectic and Poisson geometry emphasizes group actions, momentum mappings, and;

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The Langlands Classification and Irreducible Characters for Real Reductive Groups

representations of a reductive algebraic group over a local field in terms of the complex dual group and the Weil-Deligne group. For p-adic fields, this;

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Algebras of Functions on Quantum Groups, Part 1

with symplectic geometry, allowing the reader to use geometric intuition in the theory of quantum groups. The book includes the theory;

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Geometry Of Time-spaces

This is a monograph about non-commutative algebraic geometry, and its application to physics. The main mathematical inputs are the non;

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Quantum Groups and Related Topics

formalisms of noncommutative geometry on quantum groups, the quantum deformation of Poincare algebra and the axiomatric approach to superselection;

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Mechanics of Finite Deformation and Fracture

to put forward new ideas and solutions. Finite deformations in material can occur with change of geometry such that the deformed shape;

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Mechanics of Finite Deformation and Fracture

to put forward new ideas and solutions. Finite deformations in material can occur with change of geometry such that the deformed;

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Deformation Theory

The basic problem of deformation theory in algebraic geometry involves watching a small deformation of one member of a family of objects;

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Handbook of Group Actions, Volume II

, representation theory, deformation theory, and discrete groups. The various articles deal with both classical material and modern developments. They;

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Handbook of Group Actions, Four Volume Set

, deformation theory, and discrete groups. The various articles deal with both classical material and modern developments. They are written by;

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Handbook of Group Actions, Volume I

, representation theory, deformation theory, and discrete groups. The various articles deal with both classical material and modern developments. They;

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Differential Geometry And Kinematics Of Continua

continuum mechanics and continuum physics, with a focus on finite deformation kinematics and classical differential geometry. Of particular interest;

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Lectures on the Poisson Process

stochastic analysis of the Poisson process. Also discussed are applications and related topics in stochastic geometry, including stationary point;

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Lectures on the Poisson Process

stochastic analysis of the Poisson process. Also discussed are applications and related topics in stochastic geometry, including stationary point;

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Mechanics of Materials

of materials, and geometry of deformation.;

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