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Unitary Representations Of The Poincare Group And Relativistic Wave Equations

This book is devoted to an extensive and systematic study on unitary representations of the Poincare group. The Poincare group plays an;

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Relativistic Quantum Mechanics

constitute the underlying symmetry groups of special relativity and, thus, of relativistic wave equations. The main objective of this book is to;

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Lie Groups and Lie Algebras - A Physicist's Perspective

orthogonal group in three dimensions and the unitary group in two dimensions and goes on to deal with these groups in any dimensions. All;

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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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Quantum Mechanics

This book introduces notation, terminology, and basic ideas of relativistic quantum theories. The discussion proceeds systematically from;

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Noncommutative Distributions

Covering important aspects of the theory of unitary representations of nuclear Lie groups, this self-contained reference presents the;

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Relativistic Quantum Mechanics and Field Theory of Arbitrary Spin

Foundations of the relativistic quantum mechanics and field theory of arbitrary spin are presented. New relativistic wave equations without;

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Unitary Representations of Groups, Duals, and Characters

of general unitary representations. Special attention is paid to discrete groups for which the unitary dual, the most common dual space, has proven;

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Covariance and Gauge Invariance in Continuum Physics

to relativistic gravito-electromagnetism. It extends the classical theories based on Riemann geometry to Riemann-Cartan geometry, and then;

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Elementary Particles with Internal Structure in External Fields. Vol I. General Theory

: The theory of the Lorentz group; the wave equations and the GelfandYaglom canonical basis; the Lagrangian formulation of the theory; the;

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Special Relativity and Quantum Theory

underlying language for both disciplines is group theory. Eugene P. Wigner's 1939 paper on the Unitary Representations of the Inhomogeneous Lorentz;

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Special Relativity and Quantum Theory

underlying language for both disciplines is group theory. Eugene P. Wigner's 1939 paper on the Unitary Representations of the Inhomogeneous Lorentz;

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Group-Theoretic Methods in Mechanics and Applied Mathematics

book gives the systematic group analysis of main postulates of classical and relativistic mechanics. The consistent presentation of Lie group;

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Group-Theoretic Methods in Mechanics and Applied Mathematics

book gives the systematic group analysis of main postulates of classical and relativistic mechanics. The consistent presentation of Lie group;

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Representations of the Rotation and Lorentz Groups and Their Applications

This monograph on the description and study of representations of the rotation group of three-dimensional space and of the Lorentz group;

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Operational Symmetries

. In this book, the theory of operational symmetries is developed from the numbers, from Plato's and Kepler's symmetries over the simple Lie groups;

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Cohomological Induction and Unitary Representations (PMS-45), Volume 45

of a locally compact group to a unitary representation of the whole group. Later a parallel construction using complex analysis and its;

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Relativistic Wave Mechanics

-relativistic limit of the Dirac equation, and Dirac particle in a central electrostatic field. The final section, on collision and radiation processes;

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Plasma Waves

of waves and their interactions. The book includes modern and complete treatments of electron cyclotron emission, collisions, relativistic effects;

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Photon

limit. There arise many difficulties in quantising the electromagnetic field and in the physical interpretation of the wavefunction of its;

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Unitary Symmetry And Combinatorics

called matrix Schur functions have the remarkable property of giving all irreducible representations of the general unitary group and are the;

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Henri Poincare: Electrons to Special Relativity

in the development of electrodynamics and the classical, relativistic theory of electrons at the beginning of the 20th century.;

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Henri Poincare: Electrons to Special Relativity

in the development of electrodynamics and the classical, relativistic theory of electrons at the beginning of the 20th century.;

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Induced Representations Of Locally Compact Groups

The dual space of a locally compact group G consists of the equivalence classes of irreducible unitary representations of G. This book;

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Lectures On Quantum Field Theory

personal manner. The course starts with relativistic one-particle systems, and develops the basics of quantum field theory with an analysis of the;

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Lectures On Quantum Field Theory

personal manner. The course starts with relativistic one-particle systems, and develops the basics of quantum field theory with an analysis of the;

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Harmonic Analysis and Representation Theory for Groups Acting on Homogenous Trees

These notes treat in full detail the theory of representations of the group of automorphisms of a homogeneous tree. The unitary irreducible;

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