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- W2965834808 abstract "We exploit the ideas of spin-statistics theorem, normal-ordering and the key concepts behind the symmetry principles to derive the canonical (anti)commutators for the case of a one (0 + 1)-dimensional (1D) N = 2 supersymmetric (SUSY) harmonic oscillator (HO) without taking the help of the mathematical definition of canonical conjugate momenta with respect to the bosonic and fermionic variables of this toy model for the Hodge theory (where the continuous and discrete symmetries of the theory provide the physical realizations of the de Rham cohomological operators of differential geometry). In our present endeavor, it is the full set of continuous symmetries and their corresponding generators that lead to the derivation of basic (anti)commutators amongst the creation and annihilation operators that appear in the normal mode expansions of the dynamical fermionic and bosonic variables of our present N = 2 SUSY theory of a HO. These basic brackets are in complete agreement with such kind of brackets that are derived from the standard canonical method of quantization scheme." @default.
- W2965834808 created "2019-08-13" @default.
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- W2965834808 date "2014-10-09" @default.
- W2965834808 modified "2023-09-24" @default.
- W2965834808 title "Basic Canonical Brackets Without Canonical Conjugate Momenta: Supersymmetric Harmonic Oscillator" @default.
- W2965834808 hasPublicationYear "2014" @default.
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