1 citations · 1 across the 2 of their papers we have counts for
3 papers
math.FA2019
Constrained convex bodies with extremal affine surface areas
O. Giladi, H. Huang, C. Schütt +1
Given a convex body K in R^n and p in R, we introduce and study the extremal inner and outer affine surface areas IS_p(K) = sup_{K'\subseteq K} (as_p(K') ) and os_p(K)=inf_{K'\sups…
math.OC2017★ 1 cited
Ergodic behaviour of a Douglas-Rachford operator away from the origin
Jonathan M. Borwein, Ohad Giladi
It is shown that away from the origin, the Douglas-Rachford operator with respect to a sphere and a convex set in a Hilbert space can be approximated by a another operator which sa…
math.PR2013
A simple observation on random matrices with continuous diagonal entries
Omer Friedland, Ohad Giladi
Let be an random matrix, such that each diagonal entry is a continuous random variable, independent from all the other entries of . Then for every $n\t…