Related papers: Deformation quantization with traces and vanishing…
There have been comments on this paper which point out unclear motivation and definitions on noncommutative momentum introduced. Therefore, this paper is withdrawn by the author for more clear presentation.
This paper has been withdrawn due to crucial errors.
This paper has been withdrawn.
This paper has been withdrawn because it is published as a single chapter, together with cond-mat/0408613.
This paper has been withdrawn as it has been superseded by postings arXiv:quant-ph/0702147 and arXiv:0712.2935
This paper has been withdrawn by the author(s). The material contained in the paper will be published in a subtantially reorganized form, part of it is now included in math.QA/0510174
This paper has been withdrawn.
This paper has been withdrawn by the author.
This paper has been withdrawn by the author due to extremely unscientific errors.
With a q-deformed quantum mechanical framework, features of the uncertainty relation and a novel formulation of the Schr\"odinger equation are considered.
This paper has been withdrawn by the author.
We review several procedures of quantization formulated in the framework of (classical) phase space M. These quantization methods consider Quantum Mechanics as a "deformation" of Classical Mechanics by means of the "transformation" of the…
This paper has been withdrawn because it is a duplicate of [math/0609208].
This paper has been withdrawn.
This paper has been withdrawn by the author(s), due a crucial error on the entanglement of $\Gamma$ registers.
The purpose of this paper is to give a notion of deformation of expressions for elements of algebra. Deformation quantization (cf.[BF]) deforms the commutative world to a non-commutative world. However, this involves deformation of…
This paper has been withdrawn by the author due to a gap in the proof of the main result.
This paper has been withdrawn by the author due to errors.
A method for the deformation quantization of coadjoint orbits of semisimple Lie groups is proposed. It is based on the algebraic structure of the orbit. Its relation to geometric quantization and differentiable deformations is explored.
In this work, we present straightforward and concrete computations of the unitary irreducible representations of the Euclidean motion group $M(2)$ employing the methods of deformation quantization. Deformation quantization is a quantization…