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Let be a real reflexive Banach space.
Let E be a real reflexive Banach space.
Let X be a real reflexive Banach space.
Let V be a real reflexive Banach space.
Let X be a real reflexive Banach space with X ∗ being its dual space.
Let be a real reflexive Banach space and an unbounded closed convex subset with.
Corollary 3.2 Let E be a real reflexive Banach space with the uniformly Gâteaux differentiable norm.
Let be a real reflexive Banach space with the dual space, a maximal monotone operator, and.
Let be a real reflexive Banach space and a bounded closed convex subset.
Let X be a real reflexive Banach space with both X and (X^) being strictly convex.
Lemma 1.1 [9] Let E be a real reflexive Banach space with Opial condition.
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