J 2018

Localized non-Abelian gauge fields in non-compact extra dimensions

ARAI, Masato; Filip BLASCHKE; Minoru ETO and Norisuke SAKAI

Basic information

Original name

Localized non-Abelian gauge fields in non-compact extra dimensions

Authors

ARAI, Masato (392 Japan); Filip BLASCHKE (203 Czech Republic, guarantor, belonging to the institution); Minoru ETO (392 Japan) and Norisuke SAKAI (392 Japan)

Edition

Progress of Theoretical and Experimental Physics, 2018, 2050-3911

Other information

Language

English

Type of outcome

Article in a journal

Field of Study

10303 Particles and field physics

Country of publisher

United States of America

Confidentiality degree

is not subject to a state or trade secret

References:

Impact factor

Impact factor: 2.022

RIV identification code

RIV/47813059:19240/18:A0000286

Organization unit

Faculty of Philosophy and Science in Opava

UT WoS

000438300800003

EID Scopus

2-s2.0-85051254860

Keywords in English

non-Abelian gauge fields; solitons; extra dimensions; model

Tags

International impact, Reviewed

Links

GB14-37086G, research and development project.
Changed: 4/4/2019 23:13, RNDr. Jan Hladík, Ph.D.

Abstract

V originále

The dynamical localization of non-Abelian gauge fields in non-compact flat D dimensions is worked out. The localization takes place via a field-dependent gauge kinetic term when a field condenses in a finite region of spacetime. Such a situation typically arises in the presence of topological solitons. We construct a 4D low-energy effective Lagrangian up to the quadratic order in a universal manner applicable to any spacetime dimensions. We devise an extension of the R_xi gauge to separate physical and unphysical modes clearly. Out of the D-dimensional non-Abelian gauge fields, the physical massless modes reside only in the 4D components, whereas they are absent in the extra-dimensional components. The universality of non-Abelian gauge charges holds due to the unbroken 4D gauge invariance. We illustrate our methods with models in D = 5 (domain walls), D = 6 (vortices), and D = 7.