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[4] F. Barthe, In´egalit´es de BrascampLieb et convexit´e, C. R. Acad. Sci. Paris 324 (1997), 885888.
[5] F. Barthe, An extremal property of the mean width of the simplex, Math. Ann. 310 (1998), 685693.
[6] F. Barthe, On a reverse form of the BrascampLieb inequality, Invent. Math. 134 (1998), 335361.
[7] F. Barthe, A continuous version of the BrascampLieb inequalities, Geometric aspects of functional analysis, Lecture Notes in Math. 1850, Springer, Berlin, 2004, pp. 5363.
[8] F. Barthe and M. Fradelizi, The volume product of convex bodies with many hyperplane symmetries, Amer. J. Math., in press.
[9] H.J. Brascamp and E.H. Lieb, Best constants in Young's inequality, its converse, and its generalizations to more than three functions, Adv. Math. 20 (1976), 151173.
[10] J. Bourgain and V.D. Milman, New volume ratio properties for convex symmetric bodies in Rn, Invent. Math. 88 (1987), 319340.
[11] A. Figalli and F. Maggi, On the shape of liquid drops and crystals in the small mass regime, Arch. Ration. Mech. Anal., to appear.
[12] R.J. Gardner, The BrunnMinkowski inequality, Bull. Am. Math. Soc. 39 (2002), 355405.
[13] R.J. Gardner, Geometric tomography, Second ed., Cambridge University Press, Cambridge, 2006.