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Exact(60)
Let be a convex function.
Let ρ be a convex function modular.
Further, let be a convex function.
Thus, must be a convex function when.
Let be a convex function modular satisfying the -type condition.
Definition 2.1 Let ϕ : E ∗ ∗ → R ∪ be a convex function.
Let be a convex function on and for every.
Let be a convex function defined on an interval and.
Let be a convex function and suppose that for, that.
Let (psi:Htomathbb{R}) be a convex function.
Let (f Irightarrowmathbb{R}) be a convex function.
More suggestions(15)
be a convex domain
be a convex operator
be a convex set
be a small function
be a direct function
be a fuzzy function
be a strong function
be a periodic function
be a cubic function
be a holomorphic function
be a homogeneous function
be a nonlinear function
be a measurable function
be a positive function
be a deterministic function
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