Noncommutative probability, matrix models, and quantum orbifold geometry

Details Noncommutative probability, matrix models, and quantum orbifold geometry Noncommutative probability, matrix models, and quantum orbifold geometry

2003-03-10

arxiv.org/abs/hep-th/0303086v2

JHEP 0306 (2003) 044

Physics

High Energy Physics

High Energy Physics - Theory

22 pages, 8 eps figures, LaTeX2.09; title changed, mistakes corrected

Scientific paper

10.1088/1126-6708/2003/06/044

Inspired by the intimate relationship between Voiculescu's noncommutative probability theory (of type A) and large-N matrix models in physics, we look for physical models related to noncommutative probability theory of type B. These turn out to be fermionic matrix-vector models at the double large-N limit. In the context of string theory, they describe different orbifolded string worldsheets with boundaries. Their critical exponents coincide with that of ordinary string worldsheets, but their renormalised tree-level one-boundary amplitudes differ.

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