Supersymmetry in Stochastic Quantization Method and Field-Dependent Kernel | Zendy

Kenji Ikegami | Zendy

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Supersymmetry in Stochastic Quantization Method and Field-Dependent Kernel

Author(s) -

Kenji Ikegami

Publication year - 1994

Publication title -

progress of theoretical physics

Language(s) - English

Resource type - Journals

eISSN - 1347-4081

pISSN - 0033-068X

DOI - 10.1143/ptp/92.1.205

Subject(s) - stochastic quantization , supersymmetry , physics , discretization , langevin equation , kernel (algebra) , quantization (signal processing) , quantum stochastic calculus , mathematical physics , field (mathematics) , quantum field theory , mathematics , statistical physics , path integral formulation , quantum mechanics , mathematical analysis , pure mathematics , quantum , algorithm , quantum process , quantum dynamics

We define a discretized Langevin equation in Stratonovich-{\it type}calculus. We show that a generating functional with a field-dependent kernelcan be written in mid-point prescription only when we calculate in thecalculus. Moreover we investigate whether supersymmetry of the stochasticaction with field-dependent kernel exists or not.Comment: 11 pages, CHIBA-EP-70, plain Te

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