M
Madhav V. Marathe
Researcher at University of Virginia
Publications - 356
Citations - 15017
Madhav V. Marathe is an academic researcher from University of Virginia. The author has contributed to research in topics: Approximation algorithm & Computer science. The author has an hindex of 53, co-authored 315 publications receiving 13493 citations. Previous affiliations of Madhav V. Marathe include University at Albany, SUNY & Los Alamos National Laboratory.
Papers
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A Comparative experimental study of media access protocols for wireless radio networks
TL;DR: In this article, a comparative experimental analysis of three well known media access protocols: 802.11, CSMA, and MACA for wireless radio networks is conducted using GloMoSim: a tool for simulating wireless networks.
Proceedings Article
Towards syntactic characterizations of approximation schemes via predicate and graph decompositions
TL;DR: The authors present a simple extensible theoretical framework for devising polynomial time approximation schemes for problems represented using natural syntactic specifications endowed with natural graph theoretic restrictions on input instances and provide a non-trivial characterization of a class of problems having a PTAS.
Journal ArticleDOI
Service-constrained network design problems
TL;DR: This paper aims to find a low-cost network that services every node in the graph, under another cost function, (i.e., every node of the graph is within a prespecified distance from the network).
Journal ArticleDOI
Point set labeling with specified positions
TL;DR: This work presents a general heuristic that given an ∊ > 0, runs in time O(n log n + n log(R*/ ∊) log(k)), where R* is the size of the optimal label, and guarantees a constant approximation for any regular labels.
Book ChapterDOI
Hierarchical Specified Unit Disk Graphs (Extended Abstract)
TL;DR: Both PSPACE-hardness results and polynomial time approximations are presented for most of the problems considered, including minimum vertex coloring, maximum independent set, minimum clique cover, minimum dominating set and minimum independent dominating set.