Para, pseudo, and orthosupersymmetric quantum mechanics and their bosonization

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We consider the problem of bosonizing supersymmetric quantum mechanics (SSQM) and some of its variants, i.e., of realizing them in terms of only boson-like operators without fermion-like ones. In the SSQM case, this is realized in terms of the generators of the Calogero-Vasiliev algebra (also termed deformed Heisenberg algebra with reflection). In that of the SSQM variants, this is done by considering generalizations of the latter algebra, namely the $C_λ$-extended oscillator algebras, where $C_λ$ is the cyclic group of order~$λ$.
LaTeX2e, 13 pages, no figures, communication at the NATO Advanced Research Workshop ``Noncommutative Structures in Mathematics and Physics'', Kiev, 24-27 September, 2000

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