We describe how a powerful new “constraint method” yields many different extensions of the topological version of Tverberg’s 1966 Theorem in the prime power case— and how the same method also was instrumental in the recent spectacular construction of counterexamples for the general case. © 2016. All rights reserved
. Based on a manuscript of K. S. Sarkaria we give an extensive account of the topological Tverberg t...
AbstractThe topological Tverberg theorem claims that for any continuous map of the (q−1)(d+1)-simple...
The topological Tverberg theorem has been generalized in several directions by setting extra restric...
We describe how a powerful new “constraint method” yields many different extensions of the topologi...
This survey presents an overview of the advances around Tverberg's theorem, focusing on the last two...
Tverberg-type theory aims to establish sufficient conditions for a simplicial complex $\Sigma$ such ...
Let r≥2 and d≥1 be integers, let N=(d+1)(r-1), and let ΔN denote a standard N-simplex. The Topologic...
AbstractFollowing a manuscript of K.S. Sarkaria we give an extensive account of the topological Tver...
AbstractWe give an extension of the lower bound of A. Vućić, R. Živaljević [Notes on a conjecture of...
The topological Tverberg theorem states that for any prime power q and continuous map from a (d + 1)...
Tverberg’s theorem states that any set of (q-1)(d+1)+1 points in d-dimensional Euclidean space can b...
Tverberg’s theorem states that for any k≥2 and any set P⊂Rd of at least (d+1)(k−1)+1 points in d dim...
The Tverberg theorem is one of the cornerstones of discrete geometry. It states that, given a set X ...
The Tverberg theorem is one of the cornerstones of discrete geometry. It states that, given a set X ...
Denote by ∆N the N-dimensional simplex. A map f : ∆N → Rd is an almost r-embedding if fσ1∩. . .∩fσr ...
. Based on a manuscript of K. S. Sarkaria we give an extensive account of the topological Tverberg t...
AbstractThe topological Tverberg theorem claims that for any continuous map of the (q−1)(d+1)-simple...
The topological Tverberg theorem has been generalized in several directions by setting extra restric...
We describe how a powerful new “constraint method” yields many different extensions of the topologi...
This survey presents an overview of the advances around Tverberg's theorem, focusing on the last two...
Tverberg-type theory aims to establish sufficient conditions for a simplicial complex $\Sigma$ such ...
Let r≥2 and d≥1 be integers, let N=(d+1)(r-1), and let ΔN denote a standard N-simplex. The Topologic...
AbstractFollowing a manuscript of K.S. Sarkaria we give an extensive account of the topological Tver...
AbstractWe give an extension of the lower bound of A. Vućić, R. Živaljević [Notes on a conjecture of...
The topological Tverberg theorem states that for any prime power q and continuous map from a (d + 1)...
Tverberg’s theorem states that any set of (q-1)(d+1)+1 points in d-dimensional Euclidean space can b...
Tverberg’s theorem states that for any k≥2 and any set P⊂Rd of at least (d+1)(k−1)+1 points in d dim...
The Tverberg theorem is one of the cornerstones of discrete geometry. It states that, given a set X ...
The Tverberg theorem is one of the cornerstones of discrete geometry. It states that, given a set X ...
Denote by ∆N the N-dimensional simplex. A map f : ∆N → Rd is an almost r-embedding if fσ1∩. . .∩fσr ...
. Based on a manuscript of K. S. Sarkaria we give an extensive account of the topological Tverberg t...
AbstractThe topological Tverberg theorem claims that for any continuous map of the (q−1)(d+1)-simple...
The topological Tverberg theorem has been generalized in several directions by setting extra restric...
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