We will show that the number of vertices needed to approximate
an arbitrary convex body in the n-dimensional Euclidean space
by a polytope with any given precision in the Banach-Mazur distance may be
only exponentially (in n) larger than the number of vertices needed
to approximate the unit ball with the same precision. Speaker(s): Fedor Nazarov (Kent State University)
an arbitrary convex body in the n-dimensional Euclidean space
by a polytope with any given precision in the Banach-Mazur distance may be
only exponentially (in n) larger than the number of vertices needed
to approximate the unit ball with the same precision. Speaker(s): Fedor Nazarov (Kent State University)
| Building: | East Hall |
|---|---|
| Event Type: | Workshop / Seminar |
| Tags: | Mathematics |
| Source: | Happening @ Michigan from Department of Mathematics |
