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Overfull graph

In graph theory, an overfull graph is a graph whose size is greater than the product of its maximum degree and half of its order floored, i.e. | E | > Δ ( G ) ⌊ | V | / 2 ⌋ {\displaystyle |E|>\Delta (G)\lfloor |V|/2\rfloor } where | E | {\displaystyle |E|} is the size of G, Δ ( G ) {\displaystyle \displaystyle \Delta (G)} is the maximum degree of G, and…

Products, Overfull conjecture & Examples

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Overfull conjecture

Amanda ChetwyndAnthony HiltonConjecture1-factorization conjecture
4 related topics

Examples

OddCycle graphRegular graph
3 related topics

Algorithms

InducedPolynomial timeLinear time
3 related topics

Properties

Edge coloring
1 related topics

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Overview

Examples

Properties

Overfull conjecture

Algorithms

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Map overview Semantic statistics

Overfull graph

Nodes23
Edges22
Triples4
Avg. degree1.91
Density0.086957
Components1

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Overfull graph

Top relations

related to Properties · 3
Overfull graph → Delta, Overfull, That
is a · 1
Overfull graph → graph whose size is greater than the product of its maximum degree and half of its order floored

Important terminology Word statistics

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Important terminology

overfull graph displaystyle delta subgraph degree order size conjecture maximum odd graphs theory product half lfloor rfloor properties induced floored

Entity relationships Subject–Predicate–Object triples

SubjectPredicateObjectConfidenceSrc
Overfull graphis agraph whose size is greater than the product of its maximum degree and half of its order floored0.90text
Overfull graphrelated to PropertiesOverfull0.60section
Overfull graphrelated to PropertiesThat0.60section
Overfull graphrelated to PropertiesDelta0.60section

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    Min side: 3
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