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20112026
most citedTraining Neural Networks is -complete

11 citations · 119 across the 41 of their papers we have counts for

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Showing 2016Show all

7 papers · 1 filter

cs.DM2016

Intersection Graphs of Rays and Grounded Segments

Jean Cardinal, Stefan Felsner, Tillmann Miltzow +2

We consider several classes of intersection graphs of line segments in the plane and prove new equality and separation results between those classes. In particular, we show that: (…

cs.CG2016

An Approximation Algorithm for the Art Gallery Problem

Édouard Bonnet, Tillmann Miltzow

Given a simple polygon on vertices, two points in are said to be visible to each other if the line segment between and is contained in…

cs.CC2016

Complexity of Token Swapping and its Variants

Édouard Bonnet, Tillmann Miltzow, Paweł Rzążewski

In the Token Swapping problem we are given a graph with a token placed on each vertex. Each token has exactly one destination vertex, and we try to move all the tokens to their des…

cs.CG2016★ 9 cited

Peeling and Nibbling the Cactus: Subexponential-Time Algorithms for Counting Triangulations and Related Problems

Dániel Marx, Tillmann Miltzow

Given a set of points in the plane, a triangulation of is a maximal set of non-crossing segments with endpoints in . We present an algorithm that computes the nu…

cs.CG2016

The Parameterized Hardness of Art Gallery Problems

Édouard Bonnet, Tillmann Miltzow

Given a simple polygon on vertices, two points in are said to be visible to each other if the line segment between and is contained in…

cs.CC2016

Approximation and Hardness for Token Swapping

Tillmann Miltzow, Lothar Narins, Yoshio Okamoto +3

Given a graph with , we place on every vertex a token . A swap is an exchange of tokens on adjacent vertices. We consider the algorithmi…

cs.DM2016★ 3 cited

Flip Distance to a Non-crossing Perfect Matching

Édouard Bonnet, Tillmann Miltzow

A perfect straight-line matching on a finite set of points in the plane is a set of segments such that each point in is an endpoint of exactly one segment. is non-c…