RT Journal Article
T1 Alternating and symmetric superpowers of metric generalized Jordan superpairs.
A1 Aranda Orna, Diego
A1 Córdova Martínez, Alejandra Sarina
K1 Lie, Algebras de
K1 Lie, Grupos de
K1 Jordan, Algebras de
AB This article introduces and studies the alternating and symmetric superpowers of metric generalized Jordan superpairs. These constructions are obtained by transferring the corresponding superpower operations through the Faulkner construction, which relates these structures to certain modules over Lie superalgebras. The authors also revisit the tensor product construction in this context and analyze its algebraic properties. The work is developed over base fields of characteristic different from 2 and shows how these constructions extend the theory of generalized Jordan superpairs.
PB Elsevier
SN 0024-3795
YR 2026
FD 2026-01-16
LK https://hdl.handle.net/10630/46313
UL https://hdl.handle.net/10630/46313
LA eng
NO Linear algebra and its applications, vol. 735, 2026, 57-104
NO Agencia Española de Investigación
NO Gobierno de Aragón
DS RIUMA. Repositorio Institucional de la Universidad de Málaga
RD 15 may 2026