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Clifford Algebras and Their Application in Mathematical Physics

These papers represent a survey of developments around Clifford Analysis and its applications to theoretical physics. This book should;

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Clifford Algebras and Their Applications in Mathematical Physics

volume is devoted specifically to the mathematical aspects of Clifford algebras and their applications in physics. Algebraic geometry, cohomology;

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Clifford Algebra in Mathematics and Physics

as well. The chapters contributed by authors in this book provide a detailed examination of Clifford algebras and their significance to;

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Clifford Algebras and Their Applications in Mathematical Physics

chapters that provide a broad overview of cutting-edge topics in mathematical physics and the physical applications of Clifford algebras. This;

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Mathematical Physics

groups, manifolds, Lie groups and their representations, Clifford algebras and their representations, and fibre bundles and their applications to;

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Clifford Algebras

Clifford algebras, built up from quadratic spaces, have applications in many areas of mathematics, as natural generalizations of complex;

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Clifford Algebras: An Introduction

Clifford algebras, built up from quadratic spaces, have applications in many areas of mathematics, as natural generalizations of complex;

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Cambridge Tracts in Mathematics

Infinite-dimensional Clifford algebras and their Fock representations originated in the quantum mechanical study of electrons. In this book;

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Clifford Algebras and Lie Theory

groups and Lie algebras. The book starts with a detailed presentation of the main results on symmetric bilinear forms and Clifford algebras. It;

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Algebraic Methods in Quantum Chemistry and Physics

physics, including Lie algebras and their applications, harmonic oscillators, bilinear oscillators, perturbation theory, numerical solutions;

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Mathematical Horizons For Quantum Physics

they can acquire a gentle introduction to the application of operator algebras to quantum information sciences, chaotic and many-body problems;

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Clifford Algebras

and inversions with respect to hyperquadrics. Afterwards, chain geometries over Clifford algebras and their subchain geometries are examined;

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Lorentz Group, Cpt And Neutrinos

The topics in this volume range from mathematical aspects of the theory of the Poincare group, Clifford algebras and the CPT theorem;

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Mathematical Physics 12th

as functions of the perturbation parameter for nonanalytic perturbations, planner algebras, and conformal algebras.;

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Symmetries, Lie Algebras and Representations

This is an introduction to Lie algebras and their applications in physics. The first three chapters show how Lie algebras arise naturally;

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Group Theory in Physics

in physics, plus their application to molecular and solid state physics. In Volume 2 the theory of Lie groups and Lie algebras is presented and;

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Clifford Algebras and Spinors

In this book, Professor Lounesto offers a unique introduction to Clifford algebras and spinors. The initial chapters could be read by;

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Hypercomplex Analysis

several approaches to this: quaternionic analysis which merely uses quaternions, Clifford analysis which relies on Clifford algebras, and;

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Lie Groups, Lie Algebras, Cohomology and some Applications in Physics

applications in physics. No previous knowledge of the mathematical theory is assumed beyond some notions of Cartan calculus and differential geometry;

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Clifford Algebras and the Classical Groups

The Clifford algebras of real quadratic forms and their complexifications are studied here in detail, and those parts which are immediately;

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Clifford Algebras and the Classical Groups

The Clifford algebras of real quadratic forms and their complexifications are studied here in detail, and those parts which are immediately;

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Cambridge Studies in Advanced Mathematics

Lie algebras have many varied applications, both in mathematics and mathematical physics. This book provides a thorough but relaxed;

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Analysis And Mathematical Physics

This is a concise reference book on analysis and mathematical physics, leading readers from a foundation to advanced level understanding;

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Algebra II

of integration. Clifford algebras, which include exterior algebras as a special case, have applications in rep resentation theory and in algebraic;

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Asymptotics in Dynamics Geometry and PDEs Generalized Borel Summation

, small denominator questions, - new aspects in mould calculus, with related combinatorial Hopf algebras and application to multizeta values;

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Asymptotics in Dynamics Geometry and PDEs Generalized Borel Summation

denominator questions, new aspects in mould calculus, with related combinatorial Hopf algebras and application to multizeta values, a new family;

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The Gelfand Mathematical Seminars 1996-1999

logic and geometry, Lie groups, algebras and their representations, and non-communcative algebra and its relations to physics.;

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