Given a graph (directed or undirected) with costs on the edges, and an integer k, we consider the problem of nding a k-node connected spanning subgraph of minimum cost. For the general instance of the problem (directed or undirected), there is a simple 2k-approximation algorithm. Better algorithms are known for various ranges of n; k. For undirected graphs with metric costs Khuller and Raghavachari gave
Finding low-cost spanning subgraphs with given degree and connectivity requirements is a fundamental...
We give a 17 12-approximation algorithm for the following NP-hard problem: Given a simple undirected...
Abstract. In the minimum-cost k-(S, T) connected digraph (abbreviated as k-(S, T) connectiv-ity) pro...
Introduction This chapter focuses on (approximately) minimum k-connected spanning subgraphs of a gi...
Abstract. We present a 6-approximation algorithm for the minimum-cost k-node connected spanning subg...
We present an O(log n·log k)-approximation algorithm for the prob-lem of finding k-vertex connected ...
We present a 6-approximation algorithm for the minimum-cost k-node connected spanning subgraph probl...
We present a 6-approximation algorithm for the minimum-cost k-node connected spanning subgraph probl...
AbstractGiven a set V of elements, S a family of subsets of V, and G a connected graph on vertex set...
Finding low-cost spanning subgraphs with given degree and connectivity requirements is a fundamental...
We present a 6-approximation algorithm for the minimum-cost $k$-node connected spanning subgraph pro...
Finding low-cost spanning subgraphs with given degree and connectivity requirements is a fundamental...
We present a 6-approximation algorithm for the minimum-cost $k$-node connected spanning subgraph pro...
A 5/4-approximation algorithm is presented for the minimum cardinality 2-edge-connected spanning sub...
Finding low-cost spanning subgraphs with given degree and connectivity requirements is a fundamental...
Finding low-cost spanning subgraphs with given degree and connectivity requirements is a fundamental...
We give a 17 12-approximation algorithm for the following NP-hard problem: Given a simple undirected...
Abstract. In the minimum-cost k-(S, T) connected digraph (abbreviated as k-(S, T) connectiv-ity) pro...
Introduction This chapter focuses on (approximately) minimum k-connected spanning subgraphs of a gi...
Abstract. We present a 6-approximation algorithm for the minimum-cost k-node connected spanning subg...
We present an O(log n·log k)-approximation algorithm for the prob-lem of finding k-vertex connected ...
We present a 6-approximation algorithm for the minimum-cost k-node connected spanning subgraph probl...
We present a 6-approximation algorithm for the minimum-cost k-node connected spanning subgraph probl...
AbstractGiven a set V of elements, S a family of subsets of V, and G a connected graph on vertex set...
Finding low-cost spanning subgraphs with given degree and connectivity requirements is a fundamental...
We present a 6-approximation algorithm for the minimum-cost $k$-node connected spanning subgraph pro...
Finding low-cost spanning subgraphs with given degree and connectivity requirements is a fundamental...
We present a 6-approximation algorithm for the minimum-cost $k$-node connected spanning subgraph pro...
A 5/4-approximation algorithm is presented for the minimum cardinality 2-edge-connected spanning sub...
Finding low-cost spanning subgraphs with given degree and connectivity requirements is a fundamental...
Finding low-cost spanning subgraphs with given degree and connectivity requirements is a fundamental...
We give a 17 12-approximation algorithm for the following NP-hard problem: Given a simple undirected...
Abstract. In the minimum-cost k-(S, T) connected digraph (abbreviated as k-(S, T) connectiv-ity) pro...