Add to ORKGWe show that, with high probability, several layout problems are approximable within a constant for random graphs drawn from the standard Gnp model with p=c/n for some constant c. Our results establish that, in fact, any algorithm that returns a feasible solution will produce such an approximation for graphs with good expansion properties
We use random sampling as a tool for solving undirected graph problems. We show that the sparse grap...
A graph with a trivial automorphism group is said to be rigid. Wright proved [11] that for lognn + ω...
Feige and Kilian showed that finding reasonable approximative solutions to the coloring problem on g...
Abstract We show that, with overwhelming probability, several well known layout problems are approxi...
We show two simple algorithms that, with high probability, approximate within a constant several lay...
We show two simple algorithms that, with high probability, approximate within a constant several lay...
In this paper we look at several well known layout problems. We show that MINCUT layout and Topologi...
This work deals with convergence theorems and bounds on the cost of several layout measures for latt...
In this paper we present three algorithms that build graph layouts for undirected, weighted graphs. ...
In random geometric graphs, vertices are randomly distributed on [0,1]^2 and pairs of vertices are c...
Abstract. Most NP- Complete problems have linear solutions when restricted to random graphs [2]. Ran...
We study a model of random graphs, where a random instance is obtained by adding random edges to a l...
In this paper we survey results on several graph layout problems from an algorithmic point of view....
We show that in Erdos-Renyi random graph G(n, p) with high probability, when p = c/n and c is a cons...
The KŁR conjecture of Kohayakawa, Łuczak, and Rödl is a statement that allows one to prove that asym...
We use random sampling as a tool for solving undirected graph problems. We show that the sparse grap...
A graph with a trivial automorphism group is said to be rigid. Wright proved [11] that for lognn + ω...
Feige and Kilian showed that finding reasonable approximative solutions to the coloring problem on g...
Abstract We show that, with overwhelming probability, several well known layout problems are approxi...
We show two simple algorithms that, with high probability, approximate within a constant several lay...
We show two simple algorithms that, with high probability, approximate within a constant several lay...
In this paper we look at several well known layout problems. We show that MINCUT layout and Topologi...
This work deals with convergence theorems and bounds on the cost of several layout measures for latt...
In this paper we present three algorithms that build graph layouts for undirected, weighted graphs. ...
In random geometric graphs, vertices are randomly distributed on [0,1]^2 and pairs of vertices are c...
Abstract. Most NP- Complete problems have linear solutions when restricted to random graphs [2]. Ran...
We study a model of random graphs, where a random instance is obtained by adding random edges to a l...
In this paper we survey results on several graph layout problems from an algorithmic point of view....
We show that in Erdos-Renyi random graph G(n, p) with high probability, when p = c/n and c is a cons...
The KŁR conjecture of Kohayakawa, Łuczak, and Rödl is a statement that allows one to prove that asym...
We use random sampling as a tool for solving undirected graph problems. We show that the sparse grap...
A graph with a trivial automorphism group is said to be rigid. Wright proved [11] that for lognn + ω...
Feige and Kilian showed that finding reasonable approximative solutions to the coloring problem on g...