Estimation of the parameterized integral inequalities involving generalized p-convex mappings on fractal sets and related applications

In this paper, two weighted parameterized fractal identities are first proposed, wherein the mappings involved are second-order local fractional differentiable. Based upon these equalities, a series of the weighted parameterized inequalities, which are related to the fractal convex mappings, are then deduced. Moreover, making use of boundedness and [Formula: see text]-Lipschitzian mappings, some error estimates are attained as well. Finally, certain fractal outcomes in accordance to random variable and the weighted formula, respectively, are presented as applications.

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Estimation of the parameterized integral inequalities involving generalized p-convex mappings on fractal sets and related applications

Cited by 2 publications

References 29 publications

On the parameterized fractal integral inequalities and related applications

On the parameterized fractal integral inequalities and related applications

The Weighted Parameterized Inequalities in Relation to Twice Differentiable Mappings in the Fractal Domains Along With Some Applications

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