Generalizations of Maxwell (super)algebras by the expansion method
J. A. de Azcarraga, J. M. Izquierdo, J. Lukierski, M. Woronowicz
TL;DR
This paper demonstrates how the Lie algebra expansion method can derive Maxwell (super)algebras and their generalizations from known algebras, simplifying their construction.
Contribution
It introduces a straightforward expansion approach to obtain Maxwell (super)algebras from o(3,2) and osp(N|4), providing a unified derivation method.
Findings
Maxwell (super)algebras can be derived as expansions of o(3,2) and osp(N|4)
The expansion method simplifies the derivation process
Generalizations of Maxwell (super)algebras are systematically obtained
Abstract
The Lie algebras expansion method is used to show that the Maxwell (super)algebras and some of their generalizations can be derived in a simple way as particular expansions of o(3,2) and osp(N|4).
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