Fast C-K-R Partitions of Sparse Graphs
Manor Mendel, Chaya Schwob

TL;DR
This paper introduces efficient algorithms for creating probabilistic embeddings and approximate distance oracles specifically tailored for sparse graphs, leveraging a novel fast sampling method for probabilistic partitions.
Contribution
It provides a new fast sampling algorithm for probabilistic partitions in sparse graphs, enabling quicker construction of embeddings and distance oracles.
Findings
Achieves faster construction times for embeddings in sparse graphs
Provides probabilistic partitions with improved efficiency
Enables practical applications in large-scale sparse graph analysis
Abstract
We present fast algorithms for constructing probabilistic embeddings and approximate distance oracles in sparse graphs. The main ingredient is a fast algorithm for sampling the probabilistic partitions of Calinescu, Karloff, and Rabani in sparse graphs.
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Taxonomy
TopicsComplexity and Algorithms in Graphs · Advanced Graph Theory Research · Limits and Structures in Graph Theory
