Canonical realizations of the Poincaré group. I. General theory

From MaRDI portal
Publication:4075693

DOI10.1063/1.522701zbMath0316.22021OpenAlexW1977460207WikidataQ60174137 ScholiaQ60174137MaRDI QIDQ4075693

G. M. Prosperi, Massimo Pauri

Publication date: 1975

Published in: Journal of Mathematical Physics (Search for Journal in Brave)

Full work available at URL: https://doi.org/10.1063/1.522701



Related Items

Dirac's observables for the rest-frame instant form of tetrad gravity in a completely fixed 3-orthogonal gauge, Unitary representation of the Poincaré group for classical relativistic dynamics, A CANONICAL DECOMPOSITION IN COLLECTIVE AND RELATIVE VARIABLES OF A KLEIN–GORDON FIELD IN THE REST-FRAME WIGNER-COVARIANT INSTANT FORM, Current algebra and Wess-Zumino terms: A unified geometric treatment, Localizability and covariance in analytical mechanics, A possible generalization of the concept of symmetry in analytical mechanics, Dynamical body frames, orientation-shape variables and canonical spin bases for the nonrelativistic N-body problem, Centers of mass and rotational kinematics for the relativistic N-body problem in the rest-frame instant form, Tetrad gravity and Dirac's observables, THE REST-FRAME INSTANT FORM OF RELATIVISTIC PERFECT FLUIDS WITH EQUATION OF STATE ρ=ρ(n, s) AND OF NONDISSIPATIVE ELASTIC MATERIALS, Canonical realizations of the Poincaré group. II. Space–time description of two particles interacting at a distance, Newtonian-like equations of motion and approximately relativistic Lagrangian formulation, Fundamental canonical realizations of connected Lie groups, Solving Gauss' laws and the search for Dirac's observables for the four interactions, The rest-frame Darwin potential from the Lienard-Wiechert solution in the radiation gauge, The rest-frame instant form of metric gravity., GENERALIZED EULERIAN COORDINATES FOR RELATIVISTIC FLUIDS: HAMILTONIAN REST-FRAME INSTANT FORM, RELATIVE VARIABLES, ROTATIONAL KINEMATICS, Multipolar expansions for closed and open systems of relativistic particles



Cites Work