Number Operator Algebras and generalizations of supersymmetry
Fabien Besnard

TL;DR
This paper introduces 'Number Operator Algebras' as a unifying framework for various quantum systems that extend supersymmetry, providing a comprehensive algebraic perspective.
Contribution
It demonstrates that multiple supersymmetry-extended quantum systems can be encompassed within the concept of Number Operator Algebras, offering a new algebraic approach.
Findings
Unified algebraic framework for supersymmetry extensions
All studied systems fit into Number Operator Algebras
Potential for new algebraic methods in quantum physics
Abstract
Several quantum systems have been used in the last few years to extend supersymmetry. In this paper we show all this systems fit into the picture of what we call "Number Operator Algebras".
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Taxonomy
TopicsAlgebraic structures and combinatorial models · Advanced Topics in Algebra · Quantum Mechanics and Non-Hermitian Physics
