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Sublinear function

In linear algebra, a sublinear function (or functional as is more often used in functional analysis), also called a quasi-seminorm, on a vector space is a real-valued function with some of the properties of a seminorm. Unlike seminorms, a sublinear function does not have to be nonnegative-valued and also does not have to be absolutely homogeneous.…

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Sublinear function

Nodes55
Edges54
Triples19
Avg. degree1.96
Density0.036364
Components1

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Sublinear function

Top relations

related to Continuity · 5
Sublinear function → If, Suppose, Then, Theorem, TVS
related to Properties · 4
Sublinear function → Every, For, If, Moreover
related to Examples and sufficient conditions · 3
Sublinear function → Every, More, The
related to Relation to Minkowski functions and open convex sets · 3
Sublinear function → If, Minkowski, Theorem
related to Associated seminorm · 2
Sublinear function → If, More
is a · 1
Sublinear function → convex function
related to Relation to linear functionals · 1
Sublinear function → If

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displaystyle function sublinear vector space functional real seminorm leq mathbb convex linear every also -x text continuous theorem properties complex

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SubjectPredicateObjectConfidenceSrc
Sublinear functionis aconvex function0.90text
Sublinear functionrelated to Associated seminormIf0.60section
Sublinear functionrelated to Associated seminormMore0.60section
Sublinear functionrelated to ContinuityTheorem0.60section
Sublinear functionrelated to ContinuitySuppose0.60section
Sublinear functionrelated to ContinuityThen0.60section
Sublinear functionrelated to ContinuityIf0.60section
Sublinear functionrelated to ContinuityTVS0.60section
Sublinear functionrelated to Examples and sufficient conditionsEvery0.60section
Sublinear functionrelated to Examples and sufficient conditionsThe0.60section
Sublinear functionrelated to Examples and sufficient conditionsMore0.60section
Sublinear functionrelated to PropertiesEvery0.60section

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