💡 Words with a Similar Meaning to "Supermodular"
Found via reverse dictionary — words that share a conceptual meaning.
| Word | Definition |
|---|---|
| paramodular | (mathematics) Pertaining to a pair (a, b) of set functions where a is supermodular, b is submodular, and they always satisfy the cross-inequality b(X) - a(Y) > b(X-Y) -a(Y-X) for all X, Y. |
| superadditive | (mathematics, of a function) Such that the image of a sum is at least the sum of the images of the summands. |
| protomodular | — |
| semimodularnoun | (mathematics) Relating to a semimodule. |
| subadditive | (of a function) Such that the image of a sum is at most the sum of the images of the summands. |
| subhomogeneous | (mathematics) Scalable up to an inequality, fulfilling f(αx)≤αf(x). |
| biprojective | (mathematics) Acting as both a projective left and right module, such that the left and right multiplications are compatible. |
| superexponential | (mathematics, of a real-valued function f on the non-negative real numbers) Having the properties that f(0) = 1 and ∀ g,h ≥ 0: f(g)f(h) ≤ f(g+h) . |
| counimodular | (mathematics) Having a dual Hopf algebra that is unimodular. |
| quasimodular | (mathematics) Being the holomorphic part of an almost holomorphic modular form. |
| multimaximal | (mathematics) Having multiple maximas |
| supermultiplicative | — |
| orthomodularnoun | (mathematics) Describing a lattice with the property that its every orthogonal pair is modular. |
| bimaximal | (mathematics, of a function) Having two maxima |
| maxitive | (mathematics) Describing a certain class of nonnegative functions of countable disjoint sets |
| equibounded | (mathematics, of a family of functions) Having the property that there exists a positive number M such that for all functions f in the family of functions F defined on X, |f(x)| ≤ M for all x in X. |
| submultiplicative | (mathematics) Having the property ‖AB‖≤‖A‖‖B‖ |
| supercommutative | (mathematics) Describing the algebra of supercommutators |
| supramenable | (mathematics) Having the property that any nonempty subset has a finitely additive left-invariant measure that maps that subset to 1. |
| semisimplenoun | (mathematics, algebra, of an algebraic structure) In any of several technical senses, decomposable into sub-objects that have a simple structure. |
📝 Common Phrases with "Supermodular"
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