The purpose of this paper is to construct non-perturbative deformation quantizations of the algebras of smooth functions on Poisson supermanifolds. For the examples U 111 and C ml", algebras of super Toeplitz operators are defined with respect to certain Hilbert spaces of superholomorphic functions. Generators and relations for these algebras are given. The algebras can be thought of as algebras of "quantized functions," and deformation conditions are proven which demonstrate the recovery of the super Poisson structures in a semi-classical limit
We propose the following receipt to obtain the quantization of the Poisson submanifold $N$ defined b...
Continuous formal deformations of the Poisson superbracket defined on compactly supported smooth fun...
The aim of this paper is twofold. Firstly we provide necessary and sufficient criteria for the exist...
The purpose of this paper is to construct non-perturbative deformation quantizations of the algebras...
We present a general theory of non-perturbative quantization of a class of hermitian symmetric super...
AbstractWe present a general theory of non-perturbative quantization of a class of hermitian symmetr...
We present a general theory of non-perturbative quantization of a class of hermitian symmetric super...
We show how combinatorial star products can be used to obtain strict deformation quantizations of po...
We study deformation quantization on an infinite-dimensional Hilbert space $W$ endowed with its cano...
Abstract. As a generalization of the linear Poisson bracket on the dual space of a Lie algebra, we i...
In classical mechanics, the space of observables of a dynamical system constitutes a commutative alg...
AbstractWe construct families of non-commuting C*-algebras of "quantized functions" for bounded irre...
Whenever a given Poisson manifold is equipped with discrete symmetries the corresponding algebra of ...
We review recent works concerning deformation quantization of abelian supergroups. Indeed, we expose...
In this paper, we use the theory of deformation quantization to understand Connes' and Moscovici's r...
We propose the following receipt to obtain the quantization of the Poisson submanifold $N$ defined b...
Continuous formal deformations of the Poisson superbracket defined on compactly supported smooth fun...
The aim of this paper is twofold. Firstly we provide necessary and sufficient criteria for the exist...
The purpose of this paper is to construct non-perturbative deformation quantizations of the algebras...
We present a general theory of non-perturbative quantization of a class of hermitian symmetric super...
AbstractWe present a general theory of non-perturbative quantization of a class of hermitian symmetr...
We present a general theory of non-perturbative quantization of a class of hermitian symmetric super...
We show how combinatorial star products can be used to obtain strict deformation quantizations of po...
We study deformation quantization on an infinite-dimensional Hilbert space $W$ endowed with its cano...
Abstract. As a generalization of the linear Poisson bracket on the dual space of a Lie algebra, we i...
In classical mechanics, the space of observables of a dynamical system constitutes a commutative alg...
AbstractWe construct families of non-commuting C*-algebras of "quantized functions" for bounded irre...
Whenever a given Poisson manifold is equipped with discrete symmetries the corresponding algebra of ...
We review recent works concerning deformation quantization of abelian supergroups. Indeed, we expose...
In this paper, we use the theory of deformation quantization to understand Connes' and Moscovici's r...
We propose the following receipt to obtain the quantization of the Poisson submanifold $N$ defined b...
Continuous formal deformations of the Poisson superbracket defined on compactly supported smooth fun...
The aim of this paper is twofold. Firstly we provide necessary and sufficient criteria for the exist...