A generalization of the Bargmann - Fock representation to supersymmetry

DOI10.1088/0305-4470/29/21/028zbMath0992.46067arXivhep-th/9511155OpenAlexW2595445733MaRDI QIDQ4393740

H.-P. Thienel

Publication date: 2 July 2002

Published in: Journal of Physics A: Mathematical and General (Search for Journal in Brave)

Full work available at URL: https://arxiv.org/abs/hep-th/9511155

zbMATH Keywords

cohomologytime evolutionhomotopypartial derivativesannihilation operatorsBargmann-Fock representation\(D\)-dimensional bosonic oscillatorbosonic creation operatorscohomology of the exterior derivativeholomorphic 0-formssuper-symmetry multiplet structure

Mathematics Subject Classification ID

Methods of algebraic topology in functional analysis (cohomology, sheaf and bundle theory, etc.) (46M20) Supersymmetry and quantum mechanics (81Q60) Applications of functional analysis in quantum physics (46N50)

Related Items (3)

Generalization of Dirac conjugation in the superalgebraic theory of spinors ⋮ Leibniz algebras of Heisenberg type ⋮ Segal-Bargmann transforms associated to a family of coupled supersymmetries

This page was built for publication: A generalization of the Bargmann - Fock representation to supersymmetry