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Independence complex

The independence complex of a graph is a mathematical object describing the independent sets of the graph. Formally, the independence complex of an undirected graph G, denoted by I(G), is an abstract simplicial complex (that is, a family of finite sets closed under the operation of taking subsets), formed by the sets of vertices in the independent sets…

Homology groups, Related concepts & Overview

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Overview

Homology groups

Related concepts

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Map overview Semantic statistics

Independence complex

Nodes25
Edges24
Triples7
Avg. degree1.92
Density0.08
Components1

How this topic connects Entity context

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Independence complex

Top relations

related to Homology groups · 4
Independence complex → If, In, Several, The
related to Related concepts · 3
Independence complex → It, Meshulam's, The

Important terminology Word statistics

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Important terminology

graph displaystyle complex independence gamma denoted independent set sets number tilde every clique k-1 abstract simplicial subset complement dominating domination

Entity relationships Subject–Predicate–Object triples

SubjectPredicateObjectConfidenceSrc
Independence complexrelated to Homology groupsSeveral0.60section
Independence complexrelated to Homology groupsIn0.60section
Independence complexrelated to Homology groupsThe0.60section
Independence complexrelated to Homology groupsIf0.60section
Independence complexrelated to Related conceptsMeshulam's0.60section
Independence complexrelated to Related conceptsThe0.60section
Independence complexrelated to Related conceptsIt0.60section

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    Min side: 3
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