Poc Sets, Median Algebras and Group Actions
Martin Roller
TL;DR
This paper explores the mathematical structures of poc sets, median algebras, and their relation to group actions, providing an extended analysis of Dunwoody's construction and Sageev's theorem.
Contribution
It offers a comprehensive extension of Dunwoody's construction and Sageev's theorem within the context of poc sets and median algebras.
Findings
Enhanced understanding of group actions on median spaces
Extended theoretical framework for Dunwoody's construction
Deeper insights into Sageev's theorem applications
Abstract
An extended Study of Dunwoody's Construction and Sageev's Theorem
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Taxonomy
TopicsLimits and Structures in Graph Theory · Advanced Topology and Set Theory · graph theory and CDMA systems