The distance to a polyhedron
โ Scribed by C. Bergthaller; Ivan Singer
- Publisher
- Elsevier Science
- Year
- 1992
- Tongue
- English
- Weight
- 768 KB
- Volume
- 169
- Category
- Article
- ISSN
- 0024-3795
No coin nor oath required. For personal study only.
๐ SIMILAR VOLUMES
Let P be a convex polyhedron in R s, and E be a plane cutting P. Then the section Pt=Pc~E is a convex polygon. We show a sharp inequality (the perimeter of Pe) <~ L(P), where L(P) denotes the sum of the edge-lengths of P. For a polyhedron (or a polygon) X, L(X) denotes the sum of the edge-lengths o
For ( p -2) (r-2)-=0 andB any n-dimensional subspaw of an Lppace, the BANAVH-MAWR distance from Z : to E' is at most cn"(1og n)P, where ct is the natural exponent a --I 1 1 1 =mas { -i. 1 , -I ) and fi depends on p nud r. 'For E and F normed spaces the BANACH-MAZUR distance from E to F is defined t