D = 4 quantum Poincaré algebras

Lukierski, Jerzy; Nowicki, Anatol; Ruegg, Henri

Proceedings chapter

English

D = 4 quantum Poincaré algebras

ContributorsLukierski, Jerzy; Nowicki, Anatol; Ruegg, Henri

Presented atRydzyna, 28 April-1 May, 1992

Published inDoebner, Heinz Dietrich ; Pawłowski, Marek & Rączka, Ryszard (Ed.), Particles and fields: proceedings of the First German-Polish Symposium, p. 229-236

PublisherSingapore : World Scientific

Publication date1994

Abstract

The contraction of quantum Lie algebras providing D = 4 quantum Poincaré algebras are briefly revieved. The case of κ-deformation of D = 4 Poincaré algebra which is a standard real *-Hopf algebra is described in some detail.

Affiliation entities

Faculté des sciences / Section de physique / Département de physique théorique

Citation (ISO format)

LUKIERSKI, Jerzy, NOWICKI, Anatol, RUEGG, Henri. D = 4 quantum Poincaré algebras. In: Particles and fields: proceedings of the First German-Polish Symposium. Doebner, Heinz Dietrich ; Pawłowski, Marek & Rączka, Ryszard (Ed.). Rydzyna. Singapore : World Scientific, 1994. p. 229–236.

Proceedings chapter (Published version)

Identifiers

PID : unige:114648

ISBN981021698X

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D = 4 quantum Poincaré algebras

The contraction of quantum Lie algebras providing D = 4 quantum Poincaré algebras are briefly revieved. The case of κ-deformation of D = 4 Poincaré algebra which is a standard real *-Hopf algebra is described in some detail.

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