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Aravind Srinivasan

Researcher at University of Maryland, College Park

Publications -  278
Citations -  14614

Aravind Srinivasan is an academic researcher from University of Maryland, College Park. The author has contributed to research in topics: Approximation algorithm & Wireless network. The author has an hindex of 60, co-authored 266 publications receiving 13711 citations. Previous affiliations of Aravind Srinivasan include Graz University of Technology & Bell Labs.

Papers
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Proceedings Article

New algorithmic aspects of the Local Lemma with applications to routing and partitioning

TL;DR: The Lovasz local lemma (LLL) is a powerful tool that is increasingly playing a valuable role in computer science as mentioned in this paper, and its generalizations have led to constructive versions.
Proceedings ArticleDOI

eDiscovery: Energy efficient device discovery for mobile opportunistic communications

TL;DR: The experimental results demonstrate that compared with a scheme with constant inquiry duration and interval, eD discovery can save around 44% energy at the expense of discovering only about 21% less peers, and shows that eDiscovery performs better than other existing schemes, by discovering more peers and consuming less energy.
Journal Article

Approximating Hyper-Rectangles: Learning and Pseudo-random Sets

TL;DR: Improved upper bounds are presented for a class of such problems of “approximating” highdlmensional rectangles that arise in PAC learning and pseudorandomness.
Proceedings ArticleDOI

Distributed Strategies for Channel Allocation and Scheduling in Software-Defined Radio Networks

TL;DR: This paper presents provably-good distributed algorithms for simultaneous channel allocation of individual links and packet-scheduling, in software-defined radio (SDR) wireless networks, and utilizes a novel access hash function or random oracle methodology.
Proceedings ArticleDOI

Improved bounds and algorithms for hypergraph two-coloring

TL;DR: It is shown that for all large n, every n-uniform hypergraph with at most 0.7/spl radic/(n/lnn)/spl times/2/sup n/ edges can be two-colored, and fast algorithms are presented that output a proper two-coloring with high probability for such hypergraphs.