Bures Geometry of the Three-Level Quantum Systems. I
Slater, Paul B.
arXiv, 0008069 / Harvested from arXiv
Text on arXiv
We compute, using a formula of Dittmann, the Bures metric tensor (g) for the eight-dimensional convex set of three-level quantum systems, employing a newly-developed Euler angle-based parameterization of the 3 x 3 density matrices. Most of the individual metric elements (g_{ij}) are found to be expressible in relatively compact form, many of them in fact being exactly zero.
Publié le : 2000-08-15
Classification:  Quantum Physics,  Mathematical Physics,  Mathematics - Differential Geometry 
@article{0008069,
     author = {Slater, Paul B.},
     title = {Bures Geometry of the Three-Level Quantum Systems. I},
     journal = {arXiv},
     volume = {2000},
     number = {0},
     year = {2000},
     language = {en},
     url = {http://dml.mathdoc.fr/item/0008069}
}

Slater, Paul B. Bures Geometry of the Three-Level Quantum Systems. I. arXiv, Tome 2000 (2000) no. 0, . http://gdmltest.u-ga.fr/item/0008069/