Mathematics – Functional Analysis
Scientific paper
2011-02-13
Mathematics
Functional Analysis
8 pages
Scientific paper
We provide a reformulation of the hyperplane conjecture (the slicing problem)
in terms of the floating body and give upper and lower bounds on the
logarithmic Hausdorff distance between an arbitrary convex body $K\subset
\mathbb{R}^{d}$\ and the convex floating body $K_{\delta}$ inside $K$.
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