The two-dimensional, \(N=2\) Wess-Zumino model on a cylinder
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Publication:1113385
DOI10.1007/BF01218293zbMath0662.35094MaRDI QIDQ1113385
Andrzej Lesniewski, Jonathan Weitsman, Arthur Jaffe
Publication date: 1988
Published in: Communications in Mathematical Physics (Search for Journal in Brave)
existenceperturbationHamiltonianDirac operatorheat kernelultraviolet finitenesssupersymmetricquantum field modelsfunctional integral representations
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Related Items (19)
Index of a family of Dirac operators on loop space ⋮ The loop space \(S^ 1\to {\mathbb{R}}\) and supersymmetric quantum fields ⋮ Quantum K-theory. I: The Chern character ⋮ A priori estimates for \(N=2\) Wess-Zumino models on a cylinder ⋮ On convergence of inverse functions of operators ⋮ A priori quantum field equations ⋮ Quantum field theory on curved backgrounds. I: The Euclidean functional integral ⋮ Supersymmetry and the spectral condition on a cylinder ⋮ Deformations of super-KMS functionals ⋮ Space-dependent Dirac operators and effective quantum field theory for fermions ⋮ A vanishing theorem for supersymmetric quantum field theory and finite size effects in multiphase cluster expansions ⋮ A general class of infinite dimensional Dirac operators and path integral representation of their index ⋮ Dirac operators in Boson-Fermion Fock spaces and supersymmetric quantum field theory ⋮ Hilbert superspace ⋮ Local rings of singularities and \(N=2\) supersymmetric quantum mechanics ⋮ Ground state structure of a coupled 2-fermion system in supersymmetric quantum mechanics ⋮ Construction of Kink Sectors for Two-Dimensional Quantum Field Theory Models – An Algebraic Approach ⋮ The phase structure of the two-dimensional \(N=2\) Wess-Zumino model ⋮ Vacuum geometry of the \(N=2\) Wess-Zumino model
Cites Work
- Ground state structure in supersymmetric quantum mechanics
- On the formula of Mathews and Salam
- Index of a family of Dirac operators on loop space
- A priori estimates for \(N=2\) Wess-Zumino models on a cylinder
- Stochastic and parastochastic aspects of supersymmetric functional measures: A new non-perturbative approach to supersymmetry
- Singular perturbations of selfadjoint operators
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