AbstractWe present simple semi-definite programming relaxations for the NP-hard minimum bandwidth and minimum length linear ordering problems. We then show how these relaxations can be rounded in a natural way (via random projection) to obtain approximation guarantees for both of these vertex-ordering problems
In this paper, we introduce a directed variant of the classical Bandwidth problem and study it from ...
We study a graph reordering problem motivated by compressing massive graphs such as social networks ...
AbstractThe bandwidth of a graph G is the minimum of the maximum difference between adjacent labels ...
We present simple semi-definite programming relaxations for the NP-hard mini-mum bandwidth and minim...
AbstractA linear arrangement of an n-vertex graph is a one-to-one mapping of its vertices to the int...
Introduction Given an undirected graph G = (V; E) on n vertices, a linear arrangement (also called ...
In this paper, we propose two new lower bounds on graph bandwidth and cyclic bandwidth based on semi...
AbstractWe introduce flow metrics as a relaxation of path metrics (i.e. linear orderings). They are ...
The bandwidth problem is the problem of numbering the vertices of a given graph G such that the max...
Finding a linear layout of a graph having minimum bandwidth is a combinatorial optimization problem ...
AbstractIn this paper we merge recent developments on exact algorithms for finding an ordering of ve...
The bandwidth minimization problem is a classical combinatorial optimization problem studied since a...
A linear arrangement of an n-vertex graph G = (V;E) is a one-one mapping f of the vertex set V onto ...
We describe O(log n) times optimal approximation algorithms for the NP-hard graph optimization probl...
We are studying a weighted version of a linear extension problem, given some finite partial order ?,...
In this paper, we introduce a directed variant of the classical Bandwidth problem and study it from ...
We study a graph reordering problem motivated by compressing massive graphs such as social networks ...
AbstractThe bandwidth of a graph G is the minimum of the maximum difference between adjacent labels ...
We present simple semi-definite programming relaxations for the NP-hard mini-mum bandwidth and minim...
AbstractA linear arrangement of an n-vertex graph is a one-to-one mapping of its vertices to the int...
Introduction Given an undirected graph G = (V; E) on n vertices, a linear arrangement (also called ...
In this paper, we propose two new lower bounds on graph bandwidth and cyclic bandwidth based on semi...
AbstractWe introduce flow metrics as a relaxation of path metrics (i.e. linear orderings). They are ...
The bandwidth problem is the problem of numbering the vertices of a given graph G such that the max...
Finding a linear layout of a graph having minimum bandwidth is a combinatorial optimization problem ...
AbstractIn this paper we merge recent developments on exact algorithms for finding an ordering of ve...
The bandwidth minimization problem is a classical combinatorial optimization problem studied since a...
A linear arrangement of an n-vertex graph G = (V;E) is a one-one mapping f of the vertex set V onto ...
We describe O(log n) times optimal approximation algorithms for the NP-hard graph optimization probl...
We are studying a weighted version of a linear extension problem, given some finite partial order ?,...
In this paper, we introduce a directed variant of the classical Bandwidth problem and study it from ...
We study a graph reordering problem motivated by compressing massive graphs such as social networks ...
AbstractThe bandwidth of a graph G is the minimum of the maximum difference between adjacent labels ...