In this survey, we give an overview of a technique used to design and analyze algorithms that provide approximate solutions to NP -hard problems in combinatorial optimization. Because of parallels with the primal-dual method commonly used in combinatorial optimization, we call it the primal-dual method for approximation algorithms. We show how this technique can be used to derive approximation algorithms for a number of di#erent problems, including network design problems, feedback vertex set problems, and facility location problems
Includes bibliographical references (p. 26-27).Supported by a Presidential Young Investigator Award....
We give an efficient deterministic parallel approximation algorithm for the minimumweight vertex- an...
We give an efficient deterministic parallel approximation algorithm for the minimum-weight vertex- a...
Abstract In this survey, we give an overview of a technique used to design and analyze algorithms th...
This paper is a chapter of the forthcoming Handbook of Combinatorics, to be published by North-Holla...
In combinatorial optimization, the most important challenges are presented by problems belonging to ...
We address long-standing open questions raised by Williamson, Goemans, Vazirani and Mihail pertainin...
We address long-standing open questions raised by Williamson, Goemans, Vazirani and Mihail pertainin...
We address long-standing open questions raised by Williamson, Goemans, Vazirani and Mihail pertainin...
We address long-standing open questions raised by Williamson, Goemans, Vazirani and Mihail pertainin...
Combinatorial optimization problems such as routing, scheduling, covering and packing problems aboun...
. In the past few years, there has been significant progress in our understanding of the extent to w...
Includes bibliographical references (p. 26-27).Supported by a Presidential Young Investigator Award....
Discrete optimization problems are everywhere, from traditional operations research planning problem...
Approximation algorithms via the primal-dual schema: applications of the simple dual-ascent method t...
Includes bibliographical references (p. 26-27).Supported by a Presidential Young Investigator Award....
We give an efficient deterministic parallel approximation algorithm for the minimumweight vertex- an...
We give an efficient deterministic parallel approximation algorithm for the minimum-weight vertex- a...
Abstract In this survey, we give an overview of a technique used to design and analyze algorithms th...
This paper is a chapter of the forthcoming Handbook of Combinatorics, to be published by North-Holla...
In combinatorial optimization, the most important challenges are presented by problems belonging to ...
We address long-standing open questions raised by Williamson, Goemans, Vazirani and Mihail pertainin...
We address long-standing open questions raised by Williamson, Goemans, Vazirani and Mihail pertainin...
We address long-standing open questions raised by Williamson, Goemans, Vazirani and Mihail pertainin...
We address long-standing open questions raised by Williamson, Goemans, Vazirani and Mihail pertainin...
Combinatorial optimization problems such as routing, scheduling, covering and packing problems aboun...
. In the past few years, there has been significant progress in our understanding of the extent to w...
Includes bibliographical references (p. 26-27).Supported by a Presidential Young Investigator Award....
Discrete optimization problems are everywhere, from traditional operations research planning problem...
Approximation algorithms via the primal-dual schema: applications of the simple dual-ascent method t...
Includes bibliographical references (p. 26-27).Supported by a Presidential Young Investigator Award....
We give an efficient deterministic parallel approximation algorithm for the minimumweight vertex- an...
We give an efficient deterministic parallel approximation algorithm for the minimum-weight vertex- a...