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References
- C. Borell. The Brunn--Minkowski inequality in Gauss space. Invent. Math. 30 (1975), 207-216. Math. Review 0399402
- C. Houdr'e. Remarks on deviation inequalities for functions of infinitely divisible random vectors. Ann. Proba. 30 (2002), 1223-1237. Math. Review 1920106
- C. Houdr'e, P. Marchal. On the Concentration of Measure Phenomenon for Stable and Related Random Vectors. Ann. Proba. 32 (2004), 1496-1508. Math. Review 2060306
- C. Houdr'e, P. Reynaud. Concentration for infinitely divisible vectors with independent components. Preprint (2004).
- K-I. Sato. L'evy processes and infinitely divisible distributions. Cambridge Studies in Advanced Mathematics 68 (1999) Cambridge University Press. Math. Review 1739520
- V.N. Sudakov and B.S.~Tsirel'son. Extremal properties of half--spaces for spherically invariant measures. Zap. Nauch. Sem. LOMI 41 (1974), 14-24. English translation in: J. Soviet Math. 9 (1978), 9-18. Math. Review 0365680
- M. Talagrand. A new isoperimetric inequality for product measure, and the concentration of measure phenomenon. Israel Seminar Lecture Notes in math. 1469 (1989), 91-124. Math. Review 1122615

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