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Erupt of malaria, dengue and chikungunya in Pakistan: Recent insights about prevalence, diagnosis and treatment

Pólya–Szegö and Chebyshev types inequalities via an extended generalized Mittag–Leffler function

Refinements of some integral inequalities for unified integral operators of fractional integral operators. © 2021, The Author(s).

Refinements of Some Integral Inequalities for s,m -Convex Functions are given which can be obtained from s,m-convex functions. These inequalities not only provide refinements

Boundedness of fractional integral operators containing mittag-leffler functions via (S, m)-convexity Mittag-Leffler functions in the kernels. By using (s, m)-convex functions bounds of these operators

Generalized fractional integral inequalities for exponentially (s, m) -convex functionsIn this paper we have derived the fractional integral inequalities by defining exponentially (s, m

Boundedness of Fractional Integral Operators Containing Mittag-Leffler Function via Exponentially s -Convex Functions provide bounds of the sum of these operators at an arbitrary point. These inequalities are derived for s

Development of methods of phosphorylation of citral by medial and acidic phosphites

Refinement and corrigendum of bounds of fractional integral operators containing mittag-leffler functions operators for convex, m-convex, s-convex and (s, m)-convex functions. Moreover, the refinements of some

Inequalities for fractional Riemann–Liouville integrals of certain class of convex functions new inequalities can be generated via specific strictly monotone functions. © 2022, The Author(s).

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