Small ball probability estimates, ψ2-behavior and the hyperplane conjecture
By N. Dafnis, Grigoris Paouris. 2010
57 citations recorded by the source corpus.
Subfields: Applied Mathematics
View Paper: https://www.semanticscholar.org/paper/d9b142184192d24d504cb0811623b7c8c3dedd15
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In Applied Mathematics
- Emanuel Milman
- Richard J. Gardner
- Wolfgang H. Weil
- Bo'az Klartag
- Daniel Hug
- Deping Ye
- A. V. Kolesnikov
- Grigoris Paouris
Citations in the corpus
- Minkowski valuations intertwining the special linear group (2012, unknown): “, [18, 19, 53]), information theory (see, e.”
- THE ORLICZ-BRUNN-MINKOWSKI THEORY: A GENERAL FRAMEWORK, ADDITIONS, AND INEQUALITIES (2013, methodology): “ has also provided tools for attacks on major unsolved problems such as the slicing problem of Bourgain, and consolidated connections between convex geometry and information theory. See, for example, [4], [13], [14], [21], [22], [23], [24], [26], and [35]. The other extension of interest here is the”
- Centroid Bodies and the Logarithmic Laplace Transform - A Unified Approach (2011, methodology): “see Bourgain [8] and Klartag [15]). In the case α= 2, Theorem 1.1 yields LK ≤ Cb2. This slightly improves upon the previously known bound, which is: LK ≤ Cb2 p logb2 , (1.2) due to Dafnis and Paouris [11] in the precise form (1.2) and to Bourgain [9] (with a different power of the logarithmic factor)”