Inequalities for Convex Functions
1987
In the present paper a completed form of Jensen’s inequality along with some of its consequences is given. As an application a stronger form of an inequality by G. J. MINTY [1] is obtained, which claims that the “gradient” of a convex function defined in a (certain kind of) linear space is also “monotone”, like the derivative in the case of a real, convex function.
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