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A polynomial time approximation scheme is presented for this problem.
We design polynomial time approximation schemes for these three variants.
NC-approximation schemes for various NP-Hard and PSPACE-Hard problems restricted to geometric graphs are developed in [31].
Because of NP-hardness, we provide polynomial time approximation algorithms for the problem.
A polynomial time approximation scheme (PTAS) for the undirected version has been developed.
The method proposes a continuous time approximation of the delayed portion of the response.
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Then, one classical solution consists in constructing a discrete-time approximation of the (continuous-time) observer.
Lawler gave a fully polynomial-time approximation scheme (FPTAS) for it some 20 years ago.
In particular, a linear-time approximation algorithm is presented for the pathwidth problem.
The approximation factor is asymptotically optimal for polynomial-time approximation algorithms unless P= NP.
We present a randomized incentive-compatible polynomial-time approximation scheme for multi-unit auctions.
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