activity
20142026
most citedTesting Lipschitz non normally embedded complex spaces

5 citations · 10 across the 14 of their papers we have counts for

collaborators

17 papers

math.MG2026

Directional curvature and medial axis

Adam Białożyt, Dominik Bysiewicz, Maciej P. Denkowski

The medial axis of a closed set is the set of points from the ambient space that admit more than one closest point in . We study the problem of rea…

math.AG2024

Universality theorem for LNE Hölder triangles

Lev Birbrair, Maciej Denkowski, Davi Lopes Medeiros +1

We compare ambient and outer Lipschitz geometry of Lipschitz normally embedded Hölder triangles in . In contrast to the case of there are infinitely ma…

math.GT2024

Squared Distance Function on the Configuration Space of a planar Spider with Applications to Hooke Energy and Voronoi Distance

Maciej Denkowski, Gaiane Panina, Dirk Siersma

Spider mechanisms are the simplest examples of arachnoid mechanisms, they are one step more complicated than polygonal linkages. Their configuration spaces have been studied intens…

math.AG2020

On the Nullstellensatz for c-holomorphic functions with algebraic graphs

Adam Białożyt, Maciej P. Denkowski, Piotr Tworzewski

C-holomorphic functions defined on algebraic sets and having algebraic graphs can be considered as a complex counterpart of regulous functions introduced recently in real geometry.…

math.MG2018★ 1 cited

UPC condition with parameter for subanalytic sets

Anna Denkowska, Maciej P. Denkowski

In 1986 Pawłucki and Pleśniak introduced the notion of {\sl uniformly polynomially cuspidal} (UPC) sets and proved that every relatively compact and fat subanalytic subset of ${\Rz…

math.OC2018★ 1 cited

Linear programming on non-compact polytopes and the Kuratowski convergence with application in economics

Anna Denkowska, Maciej Denkowski, Marta Kornafel

The aims of this article are two-fold. First, we give a geometric characterization of the optimal basic solutions of the general linear programming problem (no compactness assumpti…