Published December 2001 | Version v1
Journal article

Helicity asymmetry of q-plane wave solutions of q-Maxwell equations

  • 1. School of Computing and Mathematics, Univ. of Northumbria, Northumbria (United Kingdom)
  • 2. Inst. of Nuclear Research and Nuclear Energy, Bulgarian Academy of Sciences, Sofia (Bulgaria)

Description

Solutions of the quantum conformal deformations of the Maxwell and potential equations in terms of deformations of the plane wave are given. Compatibility of the equations leads to an asymmetry between the q-deformations of the fixed helicity constituents F± = E ± iH of the Maxwell field. Namely, only one of F± can be written in terms of the q-plane wave, while the other can be expressed only through the components of the q-plane wave. This asymmetry and passable alternatives are discussed

Abstract (Russian)

Приведены решения квантовых конформных искажений потенциальных уравнений и уравнений Максвелла, выраженных через искажения плоской волны. Совместимость уравнений приводит к асимметрии q-искажений компонент с фиксированной спиральностью и F± = E ± iH максвелловского поля. А именно: только одна из F± может быть выражена через q-плоскую волну, тогда как другие - только через ее компоненты. Обсуждаются эта асимметрия и возможные альтернативы

Additional details

Publishing Information

Journal Title
Yadernaya Fizika
Journal Volume
64
Journal Issue
12
Journal Page Range
p. 2200-2205
ISSN
0044-0027
CODEN
IDFZA7

Conference

Title
23. International colloquium on group theoretical methods in physics. Symposium on quantum groups
Dates
31 Jul - 5 Aug 2000
Place
Dubna (Russian Federation)

INIS

Country of Publication
Russian Federation
Country of Input or Organization
Russian Federation
INIS RN
34045378
Subject category
S72: PHYSICS OF ELEMENTARY PARTICLES AND FIELDS;
Resource subtype / Literary indicator
Conference
Descriptors DEI
ANALYTICAL SOLUTION; ASYMMETRY; BORN APPROXIMATION; HELICITY; MAXWELL EQUATIONS; MINKOWSKI SPACE
Descriptors DEC
DIFFERENTIAL EQUATIONS; EQUATIONS; MATHEMATICAL SOLUTIONS; MATHEMATICAL SPACE; PARTIAL DIFFERENTIAL EQUATIONS; PARTICLE PROPERTIES; SPACE

Optional Information

Notes
15 refs.