The Stop Operator Related to a Convex Polyhedron
β Scribed by Wolfgang Desch; Janos Turi
- Publisher
- Elsevier Science
- Year
- 1999
- Tongue
- English
- Weight
- 167 KB
- Volume
- 157
- Category
- Article
- ISSN
- 0022-0396
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π 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
## Abstract We give __direct proofs__ of the convex compactness property for the strong operator topology in __Lebesgue spaces__ for compact or weakly compact operators. We also show how this tool applies to spectral theory of perturbed semigroups. Some nonβweakly compact operators arising in pertu
In this paper we consider a doubly nonlinear Volterra equation related to the p-Laplacian with a nonsmooth kernel. By exploiting a suitable implicit time-discretization technique we obtain the existence of global strong solution. Copyright