Property Testing in Bounded Degree Graphs
By Oded Goldreich, Dana Ron. Symposium on the Theory of Computing, 2002
390 citations recorded by the source corpus.
Subfields: Computational Theory and Mathematics, Computer Networks and Communications
View Paper: https://www.semanticscholar.org/paper/129388f18d9491da3e25ef3e89d69bd618198ac3
How researchers see this paper
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In Computational Theory and Mathematics
- Ronitt Rubinfeld
- Oded Goldreich
- Ashish Goel
- Siddhartha Banerjee
- Peter Lofgren
- Seshadhri Comandur
- Rotem Oshman
- Orr Fischer
In Computer Networks and Communications
- Oded Goldreich
- Dana Ron
- Siddhartha Banerjee
- Peter Lofgren
- Seshadhri Comandur
- Ashish Goel
- Ronitt Rubinfeld
- Rotem Oshman
Citations in the corpus
- Introduction to Property Testing (2017, methodology): “Gaps exist also in models of testing graphs properties (see the results regarding ρ-Clique in [140] and the results regarding cycle-freeness in [147, 81]).”
- Distributed Uniformity Testing (2018, background): “It was first considered implicitly in [13, 17], as part of a tester that estimated the expansion of a graph by testing whether the distribution of a short random walk in the graph is uniform, or far from uniform.”
- On Multiple Input Problems in Property Testing (2013, methodology): “Other examples include ρ-clique in the dense graphs model [5], and cycle-freeness in the bounded-degree graph model [8].”
- Testing that distributions are close (2000, background): “Our results fall within the various frameworks of property testing [22, 13, 14, 7, 21].”
- On Testing Expansion in Bounded-Degree Graphs (2000, methodology): “We mention that the Ω ( √ N ) lower bound on “testing expansion” (presented in [5]) continues to hold for the relaxed formulation, provided that λ ′ 1.”
- FAST-PPR: scaling personalized pagerank estimation for large graphs (2014, methodology): “Theorem 7.5 of Goldreich and Ron [24] asserts the following: Theorem 5 (Theorem 7.5 of [24]).”