AbstractLet Π be the projection operator, which maps every polytope to its projection body. It is well known that Π maps the set of polytopes, Pn, in Rn into Pn, that it is a valuation, and that for every P∈Pn, ΠP is affinely associated to P. It is shown that these properties characterize the projection operator Π. This proves a conjecture by Lutwak
AbstractWe address several basic questions that arise in the use of projection in combinatorial opti...
AbstractThe nontrivial projection problem asks whether every finite-dimensional normed space admits ...
AbstractWe highlight some properties of the field of values (or numerical range) W(P) of an oblique ...
AbstractLet Π be the projection operator, which maps every polytope to its projection body. It is we...
on the occasion of his sixty-fifth birthday The projection body operator Π, which associates with ev...
AbstractLet K⊂Rn be a convex body (a compact, convex subset with non-empty interior), ΠK its project...
Projection and intersection bodies define continuous and GL(n) contravariant valuations. They played...
AbstractProjection and intersection bodies define continuous and GL(n) contravariant valuations. The...
SIGLEAvailable from TIB Hannover: RR 1843(95-14) / FIZ - Fachinformationszzentrum Karlsruhe / TIB - ...
AbstractAn object X of a category is said to have the projection property if the only idempotent mor...
Abels H. A projection property for buildings. Discrete Mathematics. 1998;192(1-3):3-10.An object X o...
AbstractLet L be a lattice (that is, a Z-module of finite rank), and let L=P(L) denote the family of...
We generalise polyhedral projection (Fourier-Motzkin elimination) to integer programming (IP) and de...
AbstractThe set of scaled projections of a vector onto the column space of a matrix has recently bee...
The aim of this research work is twofold. On the one hand, under mild assumptions, we give an explic...
AbstractWe address several basic questions that arise in the use of projection in combinatorial opti...
AbstractThe nontrivial projection problem asks whether every finite-dimensional normed space admits ...
AbstractWe highlight some properties of the field of values (or numerical range) W(P) of an oblique ...
AbstractLet Π be the projection operator, which maps every polytope to its projection body. It is we...
on the occasion of his sixty-fifth birthday The projection body operator Π, which associates with ev...
AbstractLet K⊂Rn be a convex body (a compact, convex subset with non-empty interior), ΠK its project...
Projection and intersection bodies define continuous and GL(n) contravariant valuations. They played...
AbstractProjection and intersection bodies define continuous and GL(n) contravariant valuations. The...
SIGLEAvailable from TIB Hannover: RR 1843(95-14) / FIZ - Fachinformationszzentrum Karlsruhe / TIB - ...
AbstractAn object X of a category is said to have the projection property if the only idempotent mor...
Abels H. A projection property for buildings. Discrete Mathematics. 1998;192(1-3):3-10.An object X o...
AbstractLet L be a lattice (that is, a Z-module of finite rank), and let L=P(L) denote the family of...
We generalise polyhedral projection (Fourier-Motzkin elimination) to integer programming (IP) and de...
AbstractThe set of scaled projections of a vector onto the column space of a matrix has recently bee...
The aim of this research work is twofold. On the one hand, under mild assumptions, we give an explic...
AbstractWe address several basic questions that arise in the use of projection in combinatorial opti...
AbstractThe nontrivial projection problem asks whether every finite-dimensional normed space admits ...
AbstractWe highlight some properties of the field of values (or numerical range) W(P) of an oblique ...