activity
20172020
most citedA Note on a Picture-Hanging Puzzle

1 citations · 1 across the 1 of their papers we have counts for

collaborators

8 papers

cs.DM2020

Strong Hanani-Tutte for the Torus

Radoslav Fulek, Michael J. Pelsmajer, Marcus Schaefer

If a graph can be drawn on the torus so that every two independent edges cross an even number of times, then the graph can be embedded on the torus.

cs.CG2020

Polygons with Prescribed Angles in 2D and 3D

Alon Efrat, Radoslav Fulek, Stephen Kobourov +1

We consider the construction of a polygon with vertices whose turning angles at the vertices are given by a sequence , , for $i\in\{…

cs.CG2019

Atomic Embeddability, Clustered Planarity, and Thickenability

Radoslav Fulek, Csaba D. Tóth

We study the atomic embeddability testing problem, which is a common generalization of clustered planarity (c-planarity, for short) and thickenability testing, and present a polyno…

math.CO2019

Z_2-genus of graphs and minimum rank of partial symmetric matrices

Radoslav Fulek, Jan Kynčl

The \emph{genus} of a graph is the minimum such that has an embedding on the orientable surface of genus . A drawing of a graph on a surface is…

math.CO20181 cited

A Note on a Picture-Hanging Puzzle

Radoslav Fulek, Sergey Avvakumov

In the picture-hanging puzzle we are to hang a picture so that the string loops around nails and the removal of any nail results in a fall of the picture. We show that the leng…

cs.CG2018

The Crossing Tverberg Theorem

Radoslav Fulek, Bernd Gärtner, Andrey Kupavskii +2

Tverberg's theorem is one of the cornerstones of discrete geometry. It states that, given a set of at least points in , one can find a partition $X=…