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Sumset

In additive combinatorics, the sumset (also called the Minkowski sum) of two subsets A {\displaystyle A} and B {\displaystyle B} of an abelian group G {\displaystyle G} (written additively) is defined to be the set of all sums of an element from A {\displaystyle A} with an element from B {\displaystyle B} . That is,

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Sumset

Nodes10
Edges9
Triples53
Avg. degree1.8
Density0.2
Components1

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Sumset

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related to References · 51
Sumset → Addition Theorems, Additive Combinatorics, Additive Number Theory, Analytic, April, Bateman, Best, Birkhäuser, Boston, Bruce, Cambridge University Press, Corrected, Diamond, Geometry, Graduate Texts, Group Theory, Halberstam, Harold, Heini, Henry Mann
see also · 2
Sumset → Folkman, Restricted

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displaystyle set additive number theory combinatorics sumsets written example theorem isbn also see group results zbl subsets density nathanson melvyn

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SubjectPredicateObjectConfidenceSrc
Sumsetrelated to ReferencesLock-green0.60section
Sumsetrelated to ReferencesLock-gray-alt-20.60section
Sumsetrelated to ReferencesLock-red-alt-20.60section
Sumsetrelated to ReferencesWikisource-logo0.60section
Sumsetrelated to ReferencesHenry Mann0.60section
Sumsetrelated to ReferencesAddition Theorems0.60section
Sumsetrelated to ReferencesThe Addition Theorems0.60section
Sumsetrelated to ReferencesGroup Theory0.60section
Sumsetrelated to ReferencesNumber Theory0.60section
Sumsetrelated to ReferencesCorrected0.60section
Sumsetrelated to ReferencesWiley0.60section
Sumsetrelated to ReferencesHuntington0.60section

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