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Abstract. We design polynomial time approximation schemes (PTASs) for Metric BISECTION, i.e. dividing a given finite metric.
We design polynomial time approximation schemes (PTASs) for Metric BISECTION, i.e. dividing a given finite metric space into two halves so as to minimize or ...
Abstract. We design polynomial time approximation schemes (PTASs) for Metric BISECTION, i.e. dividing a given finite metric.
[PDF] Approximation schemes for Metric Bisection and partitioning ...
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This work designs polynomial time approximation schemes for Metric BISECTION, i.e. dividing a given finite metric space into two halves so as to minimize or ...
This work designs polynomial time approximation schemes for Metric BISECTION, i.e. dividing a given finite metric space into two halves so as to minimize or ...
Karpinski, M. and de la Vega, W. F. and Kenyon, C. (2003) Approximation schemes for metric minimum bisection and partitioning problems.
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 ...
We design polynomial time approximation schemes (PTASs) for Metric BISECTION, i.e. dividing a given finite metric space into two halves so as to minimize or ...
Wenceslas Fernandez de la Vega, Marek Karpinski, Claire Kenyon: Approximation schemes for Metric Bisection and partitioning. SODA 2004: 506-515.
For dense (or locally dense) k-CSP and bisection k-CSP, the rounding algorithm just samples a value from µ{v} and assigning it to v for each variable v. It is ...