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A. Yao, F. Yao (1985)
A general approach to d-dimensional geometric queries
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S. Artstein-Avidan, B. Klartag, V. Milman (2004)
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K. Ball (1997)
An Elementary Introduction to Modern Convex Geometry
J. Lehec (2009)
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M. Fradelizi, M. Meyer (2006)
Some functional forms of Blaschke–Santaló inequalityMathematische Zeitschrift, 256
K. Ball (1997)
An elementary introduction to modern convex geometry, in flavors of geometry
L. Santaló (2009)
Un Invariante afín para los cuerpos convexos del espacio de n dimensionesPortugaliae Mathematica, 8
We give a direct proof of a functional Santaló inequality due to Fradelizi and Meyer. This provides a new proof of the Blaschke-Santaló inequality. The argument combines a logarithmic form of the Prékopa-Leindler inequality and a partition theorem of Yao and Yao.
Archiv der Mathematik – Springer Journals
Published: Jan 22, 2009
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