Y. Gordon

activity

19962013

most citedUniform estimates for order statistics and Orlicz functions

1 citations · 2 across the 5 of their papers we have counts for

collaborators

5 papers

math.FA2013

Large distortion dimension reduction using random variable

Alon Dmitriyuk, Yehoram Gordon

Consider a random matrix $H : R^{n} ⟶ R^{m}$ . Let $D \geq 2$ and let ${W_{l}}_{l = 1}^{p}$ be a set of $k$ -dimensional affine subspaces of $R^{n}$ . We as…

math.FA2010

The GL-l.u.st.\ constant and asymmetry of the Kalton-Peck twisted sum in finite dimensions

Y. Gordon, M. Junge, M. Meyer +1

We prove that the Kalton-Peck twisted sum $Z_{2}^{n}$ of $n$ -dimensional Hilbert spaces has GL-l.u.st.\ constant of order $lo g n$ and bounded GL constant. This is the first concrete e…

math.PR2008★ 1 cited

Uniform estimates for order statistics and Orlicz functions

Yehoram Gordon, Alexander Litvak, Carsten Schütt +1

We establish uniform estimates for order statistics of sequences of independent identically distributed random variables with log-concave distribution in terms of Orlicz norms asso…

math.FA1997★ 1 cited

The relations between volume ratios and new concepts of gl constants

Yehoram Gordon, Marius Junge, Niels Jorgen Nielsen

In this paper we investigate a property named GL(p,q) which is closely related to the Gordon-Lewis property. Our results on GL(p,q) are then used to estimate volume ratios relative…

math.MG1996

Umbrellas and polytopal approximation of the euclidean ball

Yehoram Gordon, Shlomo Reisner, Carsten Schütt

There are two positive, absolute constants $c_{1}$ and $c_{2}$ so that the volume of the difference set of the $d$ -dimensional Euclidean ball and an inscribed polytope with n verti…