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- Supermodular_function abstract "In mathematics, a functionis supermodular iffor all x, y Rk, where x y denotes the componentwise maximum and x y the componentwise minimum of x and y.If −f is supermodular then f is called submodular, and if the inequality is changed to an equality the function is modular.If f is twice continuously differentiable, then supermodularity is equivalent to the condition".
- Supermodular_function wikiPageID "905850".
- Supermodular_function wikiPageRevisionID "586219871".
- Supermodular_function hasPhotoCollection Supermodular_function.
- Supermodular_function subject Category:Generalized_convexity.
- Supermodular_function subject Category:Optimization_of_ordered_sets.
- Supermodular_function subject Category:Order_theory.
- Supermodular_function subject Category:Supermodular_functions.
- Supermodular_function type Abstraction100002137.
- Supermodular_function type Function113783816.
- Supermodular_function type MathematicalRelation113783581.
- Supermodular_function type Relation100031921.
- Supermodular_function type SupermodularFunctions.
- Supermodular_function comment "In mathematics, a functionis supermodular iffor all x, y Rk, where x y denotes the componentwise maximum and x y the componentwise minimum of x and y.If −f is supermodular then f is called submodular, and if the inequality is changed to an equality the function is modular.If f is twice continuously differentiable, then supermodularity is equivalent to the condition".
- Supermodular_function label "Supermodular function".
- Supermodular_function label "Супермодулярность".
- Supermodular_function sameAs m.03nnlg.
- Supermodular_function sameAs Q3075270.
- Supermodular_function sameAs Q3075270.
- Supermodular_function sameAs Supermodular_function.
- Supermodular_function wasDerivedFrom Supermodular_function?oldid=586219871.
- Supermodular_function isPrimaryTopicOf Supermodular_function.