论文信息 - Are many small sets explicitly small?

Are many small sets explicitly small?

We discuss various aspects of a conjecture that spans Analysis, Probability and Combinatorics. We find it interesting enough to offer a $1000 prize for a solution of any of the main problems.

Michel Talagrand | M. Talagrand

[1] Michel Talagrand. Selector processes on classes of sets , 2006 .

[2] Jeff Kahn,et al. Thresholds and Expectation Thresholds , 2007, Comb. Probab. Comput..

[3] M. Talagrand. Donsker Classes and Random Geometry , 1987 .

[4] M. Talagrand. Concentration of measure and isoperimetric inequalities in product spaces , 1994, math/9406212.

[5] M. Ledoux. The concentration of measure phenomenon , 2001 .

[6] M. Talagrand. The Generic chaining : upper and lower bounds of stochastic processes , 2005 .

[7] Michel Talagrand,et al. Are All Sets of Positive Measure Essentially Convex , 1995 .

[8] Nathan Linial,et al. Collective Coin Flipping , 1989, Adv. Comput. Res..

[9] S. Mendelson,et al. Reconstruction and Subgaussian Operators in Asymptotic Geometric Analysis , 2007 .

[10] M. Talagrand. The Generic Chaining , 2005 .