This paper introduces Tweed-Plus, a heuristic solver for the treedepth problem. The solver uses two well-known algorithms to create an initial elimination tree: nested dissection (making use of the Metis library) and the minimum-degree heuristic. After creating an elimination tree of the entire input graph, the solver continues to apply nested dissection and the minimum-degree heuristic to parts of the graph with the aim of replacing subtrees of the elimination tree with alternatives of lower depth
This thesis concerns tree decompositions. Trees are one of the simplest and most well understood cla...
A directed graph is formed by vertices and arcs from one vertex to another. The feedback vertex set ...
Let tw(G) denote the treewidth of graph G. Given a graph G and a positive integer k such that tw(G) ...
We describe a heuristic algorithm for computing treedepth decompositions, submitted for the https://...
This article briefly describes the most important algorithms and techniques used in the treedepth de...
We describe tdULL, an algorithm for computing treedepth decompositions of minimal depth. An implemen...
This document describes the heuristic for computing treedepth decompositions of undirected graphs us...
We describe the FlowCutter submission to the PACE 2020 heuristic tree-depth challenge. The task of t...
We present a novel algorithm for the minimum-depth elimination tree problem, which is equivalent to ...
This document provides a short overview of our treedepth solver PID^{?} in the version that we submi...
A widely used class of algorithms for computing tree decompositions of graphs are heuristics that co...
A treedepth solver based on the algorithm described on A Faster Parameterized Algorithm for Treedept...
We describe SMS, our submission to the exact treedepth track of PACE 2020. SMS computes the treedept...
In this paper we present a dynamic programming algorithm for finding optimal elimination trees for c...
AbstractIn this paper we present a dynamic programming algorithm for finding optimal elimination tre...
This thesis concerns tree decompositions. Trees are one of the simplest and most well understood cla...
A directed graph is formed by vertices and arcs from one vertex to another. The feedback vertex set ...
Let tw(G) denote the treewidth of graph G. Given a graph G and a positive integer k such that tw(G) ...
We describe a heuristic algorithm for computing treedepth decompositions, submitted for the https://...
This article briefly describes the most important algorithms and techniques used in the treedepth de...
We describe tdULL, an algorithm for computing treedepth decompositions of minimal depth. An implemen...
This document describes the heuristic for computing treedepth decompositions of undirected graphs us...
We describe the FlowCutter submission to the PACE 2020 heuristic tree-depth challenge. The task of t...
We present a novel algorithm for the minimum-depth elimination tree problem, which is equivalent to ...
This document provides a short overview of our treedepth solver PID^{?} in the version that we submi...
A widely used class of algorithms for computing tree decompositions of graphs are heuristics that co...
A treedepth solver based on the algorithm described on A Faster Parameterized Algorithm for Treedept...
We describe SMS, our submission to the exact treedepth track of PACE 2020. SMS computes the treedept...
In this paper we present a dynamic programming algorithm for finding optimal elimination trees for c...
AbstractIn this paper we present a dynamic programming algorithm for finding optimal elimination tre...
This thesis concerns tree decompositions. Trees are one of the simplest and most well understood cla...
A directed graph is formed by vertices and arcs from one vertex to another. The feedback vertex set ...
Let tw(G) denote the treewidth of graph G. Given a graph G and a positive integer k such that tw(G) ...