Geometric quantization on the super-disk
From MaRDI portal
Publication:2775031
DOI10.1063/1.1387270zbMath1011.81030arXivmath-ph/0011018OpenAlexW3105581798MaRDI QIDQ2775031
Publication date: 26 February 2002
Published in: Journal of Mathematical Physics (Search for Journal in Brave)
Full work available at URL: https://arxiv.org/abs/math-ph/0011018
moment mapslarge-\(N\) limitcoupled bosons and fermionsnatural symplectic formPoisson realizationsuper-homogeneous spacesymmetry super-group
Geometry and quantization, symplectic methods (81S10) Geometric quantization (53D50) Bethe-Salpeter and other integral equations arising in quantum theory (81Q40)
Related Items (2)
Super-Grassmannian and large N limit of quantum field theory with bosons and fermions ⋮ Large N limit of SO(N) gauge theory of fermions and Bosons
Cites Work
- General concept of quantization
- Models of Gross-Neveu type are quantization of a classical mechanics with nonlinear phase space
- Unitary representations of noncompact supergroups
- Current algebras in \(d+1\)-dimensions and determinant bundles over infinite-dimensional Grassmannians
- Geometric quantization and two dimensional QCD
- \(\mathbb{Z}_2\)-graded cocycles in higher dimensions
- Super Toeplitz operators and non-perturbative deformation quantization of supermanifolds
- Matrix Cartan superdomains, super Toeplitz operators, and quantization
- Supercoherent states, super-Kähler geometry and geometric quantization
- Non-perturbative deformation quantization of Cartan domains
- Neutral particles and super Schwinger terms
- QUANTUM HADRODYNAMICS IN TWO DIMENSIONS
- QUANTIZATION
- Classical mechanics and geometric quantization on an infinite dimensional disc and Grassmannian
- On the supersymplectic homogeneous superspace underlying the OSp(1/2) coherent states
- Supergeometry and Quantum Field Theory, or: What is a Classical Configuration?
This page was built for publication: Geometric quantization on the super-disk