Published 1994 | Version v1
Miscellaneous

The spectral density of the radiation correction for the photon propagator and the representation of SO(4, C) group

Description

The new group theoretical method calculation of the radiation corrections for the photon propagator in QED and the other quantum field theories (QFT) models is presented. All operations and integrals are determined by the special functions of mathematical physics and do not contain infinities. It is shown that the spectral density (SD) of these corrections coincides with the element of the basis of SO(4, C) representation of the spectral densities in accordance with the SO(4, C)- symmetry do not contradict experimental facts (Lamb shift) and the general principles of the QFT. 10 refs

Part of:
Proceedings of the international workshop on symmetry methods in physics in memory of professor Ya.A. Smorodinsky. Volume 1

Additional details

Publishing Information

Publisher
JINR.
Imprint Place
Dubna (Russian Federation)
Imprint Title
Proceedings of the international workshop on symmetry methods in physics in memory of professor Ya.A. Smorodinsky. Volume 1
Imprint Pagination
318 p.
Journal Page Range
p. 172-179.
Report number
JINR-E--2-94-347

Conference

Title
International workshop on symmetry methods in physics in memory of professor Ya.A.Smorodinsky.
Original Conference Title
Mezhdunarodnyj seminar o metodakh simmetrii v fizike v pamyat' professora Ya.A.Smorodinskogo
Dates
6-10 Jul 1993.
Place
Dubna (Russian Federation).

INIS

Country of Publication
Russian Federation
Country of Input or Organization
Russian Federation
INIS RN
27023598
Subject category
S72: PHYSICS OF ELEMENTARY PARTICLES AND FIELDS;
Resource subtype / Literary indicator
Conference
Descriptors DEI
DISPERSION RELATIONS; PHOTONS; PROPAGATOR; QUANTUM ELECTRODYNAMICS; QUANTUM FIELD THEORY; RADIATIVE CORRECTIONS; SO-4 GROUPS; SPECTRAL DENSITY
Descriptors DEC
BOSONS; CORRECTIONS; ELECTRODYNAMICS; ELEMENTARY PARTICLES; FIELD THEORIES; FUNCTIONS; LIE GROUPS; MASSLESS PARTICLES; SO GROUPS; SPECTRAL FUNCTIONS; SYMMETRY GROUPS

Optional Information