A stability result for mean width of Lp-centroid bodies

130 citations recorded by the source corpus.

How researchers see this paper

The researchers whose trusted networks rank it highest, strongest advocate first. Every researcher gets a different order.

Power-law estimates for the central limit theorem for convex sets (2006, unknown): “C,κ > 0 are universal constants. The direction of research we pursue in [9] and here builds upon the investigations of Anttila, Ball and Perissinaki [1], Brehm and Voigt [4] and others (e.g., [3], [5], [10]). The methods of proof in this article have much in common with the technique in [9]. As i”
Star body valued valuations (2009, unknown): “[3], [5], [10], [24], [29], [31], [33], [37].”
Minkowski valuations intertwining the special linear group (2012, unknown): “, [18, 19, 53]), information theory (see, e.”
Shadow systems of asymmetric Lp zonotopes (2013, unknown): “[9,12,21,23,26–30,32,35–37,44,46–48,51]).”
Small ball probability estimates for log-concave measures (2012, background): “A Central Limit Theorem for isotropic log-concave measures was established by B. Klartag in [12] for these measures (see also [ 2 ] for an alternative proof and [13], [7] for related developments).”
Anisotropic fractional Sobolev norms (2013, unknown): “[10, 15–17,21– 25,29–32]).”
On the limiting empirical measure of eigenvalues of the sum of rank one matrices with log-concave distribution (2009, background): “7 below that because of the concentration phenomenon, in particular, by important recent results of [17, 18] and also [12], such random vectors are good, as also are the vectors whose probability law is log-concave.”