We design polynomial time approximation schemes (PTASs) for Metric MINBISECTION, i.e. dividing a given nite metric space into two halves so as to minimize the sum of distances across the cut. The method extends to partitioning problems with arbitrary size constraints. Our approximation schemes depend on a hybrid placement method and on a new application of linearized quadratic programs
We present a unified framework for designing polynomial time approximation schemes (PTASs) for "...
Abstract: "Polynomial-time approximation algorithms with non-trivial performance guarantees are pres...
In this paper we present approximation algorithms for median problems in metric spaces and fixed-dim...
We give polynomial time approximation schemes for the problem of partitioning an input set of n poin...
AbstractMetric MAX-CUT is the problem of dividing a set of points in metric space into two parts so ...
We consider the problem of placing n points, each one inside its own, prespecified disk, with the ob...
We revisit two NP-hard geometric partitioning problems – convex decomposition and sur-face approxima...
AbstractWe present a unified framework for designing polynomial time approximation schemes (PTASs) f...
Let k be a fixed integer. We consider the problem of partitioning an input set of points endowed wit...
The max-bisection and min-bisection problems are to find a partition of the vertices of a graph into...
We review approximability and inapproximability results for MIN-SUM scheduling problems and we focus...
Abstract. In the last decade, the notion of metric embeddings with small distortion has received wid...
We present a polynomial time dynamic programming algorithm for optimal parti-tions in the shortest p...
We present a polynomial time dynamic programming algorithm for optimal partitions in the shortest pa...
In an earlier work [6] the concept of splitting partition of a graph was introduced in connection wi...
We present a unified framework for designing polynomial time approximation schemes (PTASs) for "...
Abstract: "Polynomial-time approximation algorithms with non-trivial performance guarantees are pres...
In this paper we present approximation algorithms for median problems in metric spaces and fixed-dim...
We give polynomial time approximation schemes for the problem of partitioning an input set of n poin...
AbstractMetric MAX-CUT is the problem of dividing a set of points in metric space into two parts so ...
We consider the problem of placing n points, each one inside its own, prespecified disk, with the ob...
We revisit two NP-hard geometric partitioning problems – convex decomposition and sur-face approxima...
AbstractWe present a unified framework for designing polynomial time approximation schemes (PTASs) f...
Let k be a fixed integer. We consider the problem of partitioning an input set of points endowed wit...
The max-bisection and min-bisection problems are to find a partition of the vertices of a graph into...
We review approximability and inapproximability results for MIN-SUM scheduling problems and we focus...
Abstract. In the last decade, the notion of metric embeddings with small distortion has received wid...
We present a polynomial time dynamic programming algorithm for optimal parti-tions in the shortest p...
We present a polynomial time dynamic programming algorithm for optimal partitions in the shortest pa...
In an earlier work [6] the concept of splitting partition of a graph was introduced in connection wi...
We present a unified framework for designing polynomial time approximation schemes (PTASs) for "...
Abstract: "Polynomial-time approximation algorithms with non-trivial performance guarantees are pres...
In this paper we present approximation algorithms for median problems in metric spaces and fixed-dim...