Random points in the unit ball of \(\ell^{ n }_{ p }\)
Two well-known results in random matrix theory are due to \textit{V. A. Marčenko} and \textit{L. A. Pastur} [Math. USSR, Sb. 1, 457--483 (1967; Zbl 0162.22501)], and \textit{Z. D. Bai} and \textit{Y. Q. Yin} [Ann. Probab. 21, No. 3, 1275--1294 (1993; Zbl 0779.60026)]. In the paper under review, the author proves analogs of those theorems, in the case where the condition ``identically distributed independent entries'' is replaced by ``uniformly distributed (on a certain ball of \(\ell_n^p\)) independent rows''.
scientific article; zbMATH DE number 5125392