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Uzi Vishkin

Researcher at University of Maryland, College Park

Publications -  224
Citations -  12006

Uzi Vishkin is an academic researcher from University of Maryland, College Park. The author has contributed to research in topics: Parallel algorithm & Compiler. The author has an hindex of 57, co-authored 219 publications receiving 11690 citations. Previous affiliations of Uzi Vishkin include Max Planck Society & Tel Aviv University.

Papers
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Thinking in Parallel: Some Basic Data-Parallel Algorithms and Techniques

Uzi Vishkin
TL;DR: These class notes reflect the theorertical part in the Parallel Algorithms course at UMD and the parallel programming part and its computer architecture context within the PRAM-On-Chip Explicit Multi-Threading (XMT) platform is provided through the XMT home page.
Book

An Efficient String Matching Algorithm With K Differences for Nucleotide and Amino Acid Sequences

TL;DR: A simple algorithm is presented showing that sequences can be optimally aligned in O(k2n) time, which is the maximal number of differences allowed.
Proceedings ArticleDOI

Layout-Accurate Design and Implementation of a High-Throughput Interconnection Network for Single-Chip Parallel Processing

TL;DR: Simulation based on full network layout demonstrates that significant throughput improvement can be achieved over the original proposed MoT interconnection network, which was previously shown to be competitive with traditional network solutions.
Journal ArticleDOI

Deterministic Resource Discovery in Distributed Networks

TL;DR: A deterministic algorithm for the resource discovery problem in the weakly connected directed graph model, with improved time, message, and communication complexities is proposed and significantly extends the connectivity algorithm of Shiloach and Vishkin.
Proceedings ArticleDOI

Trade-offs between communication throughput and parallel time

TL;DR: In this paper, the effect of limited communication throughput on parallel computation in a setting where the number of processors is much smaller than the length of the input was studied, and an almost matching upper bound of O((n/mp)logO(1)n)n).