AbstractWe show that the dimension restrictions in C. Weber's results on embeddings and quasi embeddings of polyhedra in Rm are necessary in all but a finite number of cases
When does a topological polyhedral complex (embedded in Rd) admit a geometric realization (a rectili...
AbstractLet M be a PL 2-manifold and X be a compact subpolyhedron of M and let E(X,M) denote the spa...
AbstractA compact subset X of a polyhedron P is cellular in P if there is a pseudoisotropy of P shri...
AbstractWeber has proved that if 2m ⩾ 3(n + 1) then an n-dimensional polyhedron K embeds in Rm if an...
AbstractWe show that the dimension restrictions in C. Weber's results on embeddings and quasi embedd...
AbstractWe prove the following theorem: Suppose that m ⩾ 3(n + 1)2 and that ƒ : K → Rm is a PL map o...
We present a short proof of S. Parsa's theorem that there exists a compact $n$-polyhedron $P$, $n\ge...
AbstractThe question of when one regular polytope (finite, convex) embedds in the vertices of anothe...
AbstractThe main theorem (2.1) says that if N is an abstract regular neighborhood of a polyhedron X ...
Motivated by Tverberg-type problems in topological combinatorics and by classical results about embe...
AbstractLet G be an n-dimensional geometric lattice. Suppose that 1 ⩽ e, f ⩽ n − 1, e + f ⩾ n, but e...
Motivated by Tverberg-type problems in topological combinatorics and by classical results about embe...
A lattice polytope translated by a rational vector is called an almost integral polytope. In this pa...
We provide a simple characterization of simplicial complexes on few vertices that embed into the d-s...
We survey the connection between two results from rather different areas: failure of the 3-space pro...
When does a topological polyhedral complex (embedded in Rd) admit a geometric realization (a rectili...
AbstractLet M be a PL 2-manifold and X be a compact subpolyhedron of M and let E(X,M) denote the spa...
AbstractA compact subset X of a polyhedron P is cellular in P if there is a pseudoisotropy of P shri...
AbstractWeber has proved that if 2m ⩾ 3(n + 1) then an n-dimensional polyhedron K embeds in Rm if an...
AbstractWe show that the dimension restrictions in C. Weber's results on embeddings and quasi embedd...
AbstractWe prove the following theorem: Suppose that m ⩾ 3(n + 1)2 and that ƒ : K → Rm is a PL map o...
We present a short proof of S. Parsa's theorem that there exists a compact $n$-polyhedron $P$, $n\ge...
AbstractThe question of when one regular polytope (finite, convex) embedds in the vertices of anothe...
AbstractThe main theorem (2.1) says that if N is an abstract regular neighborhood of a polyhedron X ...
Motivated by Tverberg-type problems in topological combinatorics and by classical results about embe...
AbstractLet G be an n-dimensional geometric lattice. Suppose that 1 ⩽ e, f ⩽ n − 1, e + f ⩾ n, but e...
Motivated by Tverberg-type problems in topological combinatorics and by classical results about embe...
A lattice polytope translated by a rational vector is called an almost integral polytope. In this pa...
We provide a simple characterization of simplicial complexes on few vertices that embed into the d-s...
We survey the connection between two results from rather different areas: failure of the 3-space pro...
When does a topological polyhedral complex (embedded in Rd) admit a geometric realization (a rectili...
AbstractLet M be a PL 2-manifold and X be a compact subpolyhedron of M and let E(X,M) denote the spa...
AbstractA compact subset X of a polyhedron P is cellular in P if there is a pseudoisotropy of P shri...
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