An explicit formula for the natural and conformally invariant quantization
Differential Geometry
2015-05-13 v1
Abstract
In [5], P. Lecomte conjectured the existence of a natural and conformally invariant quantization. In [7], we gave a proof of this theorem thanks to the theory of Cartan connections. In this paper, we give an explicit formula for the natural and conformally invariant quantization of trace-free symbols thanks to the method used in [7] and to tools already used in [8] in the projective setting. This formula is extremely similar to the one giving the natural and projectively invariant quantization in [8].
Keywords
Cite
@article{arxiv.0902.1543,
title = {An explicit formula for the natural and conformally invariant quantization},
author = {F. Radoux},
journal= {arXiv preprint arXiv:0902.1543},
year = {2015}
}
Comments
12 pages