Asynchronous iterative computations with Web information retrieval structures: The PageRank case
Giorgos Kollias, Efstratios Gallopoulos, Daniel B. Szyld

TL;DR
This paper explores asynchronous iterative algorithms for computing PageRank on large-scale, distributed web data, aiming to improve efficiency and scalability in heterogeneous computing environments.
Contribution
It introduces asynchronous iterative schemes for PageRank computation, eliminating synchronization phases to enhance performance on large, distributed web datasets.
Findings
Asynchronous schemes reduce synchronization overhead.
Distributed memory platforms are necessary for large Web graphs.
Potential for scalable PageRank computation on Grid architectures.
Abstract
There are several ideas being used today for Web information retrieval, and specifically in Web search engines. The PageRank algorithm is one of those that introduce a content-neutral ranking function over Web pages. This ranking is applied to the set of pages returned by the Google search engine in response to posting a search query. PageRank is based in part on two simple common sense concepts: (i)A page is important if many important pages include links to it. (ii)A page containing many links has reduced impact on the importance of the pages it links to. In this paper we focus on asynchronous iterative schemes to compute PageRank over large sets of Web pages. The elimination of the synchronizing phases is expected to be advantageous on heterogeneous platforms. The motivation for a possible move to such large scale distributed platforms lies in the size of matrices representing Web…
Peer Reviews
No public reviews on file for this paper yet. If you reviewed it on a platform where reviews are public (OpenReview, ICLR, NeurIPS, ICML), you can paste yours below so the community can read it here.
Videos
No videos yet. Explain this paper in a talk, walkthrough, or lecture? Add one.
Taxonomy
TopicsDistributed and Parallel Computing Systems · Optimization and Search Problems · Complexity and Algorithms in Graphs
