
Convex functions play an important role in pure and applied mathematics specially in optimization theory. In this paper, we will deal with well-known class of convex functions named as generalized p-convex functions. We develop Hermite–Hadamard-type inequalities for this class of convex function via Raina’s fractional integral operator.
Artificial intelligence, Class (philosophy), Geometry, Evolutionary biology, Convex Functions, Operator (biology), Matrix Inequalities and Geometric Means, Mathematical analysis, Gene, Biochemistry, Orthogonal Polynomials, Proper convex function, Convex function, QA1-939, FOS: Mathematics, Biology, Hadamard transform, Hermite polynomials, Applied Mathematics, Pure mathematics, Fractional calculus, Stability of Functional Equations in Mathematical Analysis, Applied mathematics, Computer science, Convex optimization, Regular polygon, Convex analysis, Chemistry, Function (biology), Physical Sciences, Repressor, Hermite-Hadamard Inequalities, Transcription factor, Mathematics, Hypergeometric Functions
Artificial intelligence, Class (philosophy), Geometry, Evolutionary biology, Convex Functions, Operator (biology), Matrix Inequalities and Geometric Means, Mathematical analysis, Gene, Biochemistry, Orthogonal Polynomials, Proper convex function, Convex function, QA1-939, FOS: Mathematics, Biology, Hadamard transform, Hermite polynomials, Applied Mathematics, Pure mathematics, Fractional calculus, Stability of Functional Equations in Mathematical Analysis, Applied mathematics, Computer science, Convex optimization, Regular polygon, Convex analysis, Chemistry, Function (biology), Physical Sciences, Repressor, Hermite-Hadamard Inequalities, Transcription factor, Mathematics, Hypergeometric Functions
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