{ "id": "1012.0932", "version": "v3", "published": "2010-12-04T16:55:47.000Z", "updated": "2011-02-15T21:36:09.000Z", "title": "Random-matrix theory of Andreev reflection from a topological superconductor", "authors": [ "C. W. J. Beenakker", "J. P. Dahlhaus", "M. Wimmer", "A. R. Akhmerov" ], "comment": "13 pages, 4 figures (published version)", "journal": "Phys. Rev. B 83, 085413 (2011)", "doi": "10.1103/PhysRevB.83.085413", "categories": [ "cond-mat.mes-hall" ], "abstract": "We calculate the probability distribution of the Andreev reflection eigenvalues R_n at the Fermi level in the circular ensemble of random-matrix theory. Without spin-rotation symmetry, the statistics of the electrical conductance G depends on the topological quantum number Q of the superconductor. We show that this dependence is nonperturbative in the number N of scattering channels, by proving that the p-th cumulant of G is independent of Q for p