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Titlebook: Geometric Aspects of Functional Analysis; Israel Seminar 2006– Bo‘az Klartag,Shahar Mendelson,Vitali D. Milman Book 2012 Springer-Verlag Be

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Moments of Unconditional Logarithmically Concave Vectors,We derive two-sided bounds for moments of linear combinations of coordinates of unconditional log-concave vectors. We also investigate how well moments of such combinations may be approximated by moments of Gaussian random variables.
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,On a Loomis–Whitney Type Inequality for Permutationally Invariant Unconditional Convex Bodies,For a permutationally invariant unconditional convex body . in . we define a finite sequence . of projections of the body . to the space spanned by first . vectors of the standard basis of .. We prove that the sequence of volumes . is log-concave.
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Diskurse und Strategien in Organisationened. In the real case, we prove that it is essentially defined by a composition with a diffeomorphism of the underlying manifold (with a bit more freedom in families of continuous functions). Our results in the real case are mostly simple extensions of known theorems. We then show that in the complex
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Kulturalismus im Modus des Alltagsverstands,he binary tree, from the root to a boundary of a ball, is generalized to a class of graphs which includes all lattices in hyperbolic spaces and the lamplighter graph over .. This class of graphs is closed under product with any bounded degree graph. Few open problems and conjectures are gathered at
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ubclass, the class of non-negative convex functions attaining 0 at the origin (these are called “geometric convex functions”). We show that transforms that satisfy conditions which are weaker than order preserving transforms, are essentially close to the order preserving transforms on the mentioned
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