Andrzej Leśniewski
Abstract
It is shown that the second order Casimir operators C and Cq of the Lie superalgebra osp(1‖2) and the quantized Lie superalgebra ospq(1‖2), respectively, possess natural square roots.
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It is shown that the second order Casimir operators C and Cq of the Lie superalgebra osp(1‖2) and the quantized Lie superalgebra ospq(1‖2), respectively, possess natural square roots.
Key concepts: Lie superalgebra, Casimir effect, Mathematics, Supermatrix, Adjoint representation, Pure mathematics, Simple Lie group, Casimir element