Published 1977 | Version v1
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Relativistic equations, solution of the Cauchy problem

Description

The operators determined by vector fields are introduced. On the set of these operators finite-dimensional realization of the Fock operators for Fermi particles and the realization of the Lie algebra of the proper Poincare group are constructed. The Cauchy problem is solved for the first-order relativistic equations which are expressed in terms of operators of the outer derivative and generalized divergence. A theorem is proved for the dynamical invrariants of these equations

Availability note (English)

MF available from INIS under the Report Number.

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Additional details

Additional titles

Original title (Russian)
Релятивисцкие уравнения, решение задачи Коши

Publishing Information

Imprint Pagination
18 p.
Report number
JINR-R--2-10393

INIS

Country of Publication
USSR
Country of Input or Organization
USSR
INIS RN
10419456
Subject category
S71: CLASSICAL AND QUANTUM MECHANICS, GENERAL PHYSICS;
Descriptors DEI
CAUCHY PROBLEM; COMMUTATORS; MINKOWSKI SPACE; POINCARE GROUPS; TENSORS; VECTOR FIELDS
Descriptors DEC
LIE GROUPS; MATHEMATICAL OPERATORS; MATHEMATICAL SPACE; QUANTUM OPERATORS; SPACE; SYMMETRY GROUPS

Optional Information

Notes
7 refs.; submitted to the journal Teor. Mat. Fiz.