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Let and be two bifunctions from to satisfying (A1)–(A1).
Let and be two bifunctions from satisfying (A1)–(A1).
Now, let and be two bifunctions from to defined by (4.4).
Now, let and be two bifunctions from to defined by and, respectively.
Let and be two bifunctions from into satisfying (A1)–(A4), respectively.
Let and be two bifunctions from to satisfying (A1)–(and and let be a proper lower semicontinuous and convex function.
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Let Θ, Θ 1, Θ 2 be three bifunctions from C × C to R satisfying (H1 - H4) and φ : C → R be a lower semicontinuous and convex functional.
Corollary 3.1 Let C be a nonempty closed convex subset of a real Hilbert space H. Let Θ, Θ 1, Θ 2 be three bifunctions from C × C to R satisfying (H1 - H4) and φ : C → R be a lower semicontinuous and convex functional.
Further, let (F_{1} Ctimes Ctomathbb{R}) and (F_{2}:Qtimes Qtomathbb{R}) be two bifunctions.
Let (F_{1} Ctimes Crightarrowmathbb{R}) and (F_{2}:Qtimes Qrightarrowmathbb{R}) be two bifunctions.
Let F 1, F 2 : C × C → R be two bifunctions satisfying (A1 - A4).
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Justyna Jupowicz-Kozak
CEO of Professional Science Editing for Scientists @ prosciediting.com