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By Klartag B.

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Proc. Ser. A. 56) 28. : Almost spherical sections; their existence and their applications. Jahresber. Dtsch. -Ver. 39–61 (1992) 29. : The geometry of logconcave functions and sampling algorithms. Random Struct. Algorithms (published online) 30. : The central limit problem for random vectors with symmetries. Preprint. 31. : On gaussian marginals of uniformly convex bodies. Preprint. FA/0604595 32. : A new proof of A. Dvoretzky’s theorem on cross-sections of convex bodies. Funkts. Anal. Prilozh. 5(4), 28–37 (1971) (Russian) English translation in Funct.

219–240. Somerville, MA (2004) 130 B. Klartag 26. : On a certain converse of Hölder’s inequality. Linear operators and approximation. Proc. , Oberwolfach, (1971). Int. Ser. Numer. , vol. 20, pp. 182–184. Birkhäuser, Basel (1972) 27. : A property of Logarithmic concave functions I+II. Indag. , New Ser. 15, 505–521 (1953) (also known as Nederl. Akad. Wetensch. Proc. Ser. A. 56) 28. : Almost spherical sections; their existence and their applications. Jahresber. Dtsch. -Ver. 39–61 (1992) 29. : The geometry of logconcave functions and sampling algorithms.

Proc. Am. Math. Soc. 133, 565–575 (2005) 38. : On the ψ2 -behaviour of linear functionals on isotropic convex bodies. Stud. Math. 168(3), 285–299 (2005) 39. : Concentration of mass on isotropic convex bodies. C. R. Math. Acad. , Paris 342(3), 179–182 (2006) 40. : Concentration of mass in convex bodies. Geom. Funct. Anal. 16(5), 1021– 1049 (2006) 41. : The volume of convex bodies and Banach space geometry. In: Cambridge Tracts in Mathematics, vol. 94. Cambridge University Press, Cambridge (1989) 42.

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A central limit theorem for convex sets by Klartag B.


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