WU Li-rong. Determination of a convex body by the volume of its polar bodies[J]. Journal of East China Normal University(Natural Sc, 2013, 2013(1): 17-23.
{1}MEYER M, WERNER E M. The Santal\'{o}-regions of a convex body[J].Trans Amer Math Sci, 1998, 350(11): 4569-4591.{2}MEYER M, PAJOR A. On the Blaschke-Santal\'{o} inequality[J]. ArchMath (Basel), 1990, 55: 82-93.{3}SAINT RAYMOND J. Sur le volume des corps convexessym\'{e}triques[C]// S\'{e}minaire dinitiation\'{a} l'Analyse.Paris: Univ Pierre et Marie Curie, 1980.{4}MAHLER K. Ein \"{U}bertragungsprinzip f\"{u}r Konvexe K\"{o}rper[J].\u{C}asopis P\u{e}st Mat Fys, 1939, 68: 93-102.{5}MAHLER K. Ein Minimalproblem f\"{u}r Konvexe Polygone[J].Mathematica (Zutphen), 1939, 7: 118-127.{6}REISNER S. Random polytopes and the volume-product of symmetricconvex bodies[J]. Math Scand, 1985, 57: 386-392.{7}REISNER S. Zonoids with minimal volume-product[J]. Math Z, 1986,192: 339-346.