Peter Lofgren
Stanford University
24 Papers
141 Citations
Peter Lofgren is an academic researcher from Stanford University. The author has contributed to research in topics: PageRank & Random walk. The author has an hindex of 14, co-authored 23 publications. Previous affiliations of Peter Lofgren include Kansas State University & University of Minnesota.
Chat about Author
Papers
FAST-PPR: scaling personalized pagerank estimation for large graphs
Peter Lofgren,Siddhartha Banerjee,Ashish Goel,C. Seshadhri +3 more
- 24 Aug 2014
TL;DR: A new algorithm, FAST-PPR, for computing personalized PageRank: given start node s and target node t in a directed graph, and given a threshold δ, it computes the Personalized PageRank π_s(t) from s to t, guaranteeing that the relative error is small as long πs( t) > δ.
111
•Posted Content
Efficient Algorithms for Personalized PageRank
TL;DR: A new bidirectional algorithm which combines linear algebra and Monte Carlo to achieve significant speed improvements is presented, which is 70x faster than past state-of-the-art algorithms.
•Proceedings Article
Fast bidirectional probability estimation in Markov models
Siddhartha Banerjee,Peter Lofgren +1 more
- 07 Dec 2015
TL;DR: In this paper, a bidirectional algorithm for estimating Markov chain multi-step transition probabilities was proposed, which can estimate the probability of hitting a given target state in l steps after starting from a given source distribution.
•Posted Content
Bidirectional PageRank Estimation: From Average-Case to Worst-Case
TL;DR: This work shows how the reversibility of random walks on undirected networks can be exploited to convert average-case to worst-case guarantees, and discusses how to modify the methods to estimate random-walk probabilities for any length distribution, thereby obtaining fast algorithms for estimating general graph diffusions.
22
On quotients of quandles
TL;DR: This paper showed that the construction of the inner automorphism group of a quandle gives rise to a functor from the category of quandles and surjective quandler homomorphisms to the class of groups.
17