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H. Ahmad, J. Nasir, M. Tariq, M. Suleman, S. K. Ntouyas, J. Tariboon, Fractional Mercer ’s Hermite–Hadamard type inequalities in the frame of interval analysis and its applications to matrix, Volume 33, Issue 4, pp 352-367 (2024).
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Butt, S. I., Kashuri, A., & Nasir, J. (2021). Hermite-Hadamard type inequalities via new exponential type convexity and their applications. Filomat, 35(6), 1803-1822.
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Category: W |
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Nasir, J., Mansour, S., Qaisar, S., & Aydi, H. (2023). Some variants on Mercer’s Hermite-Hadamard like inclusions of interval-valued functions for strong Kernel. AIMS Mathematics, 8(5), 10001-10020.
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New results on Hermite–Hadamard type inequalities via Caputo-Fabrizio fractional integral for s-convex function.(2023)
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New Variants of Hermite-Hadamard Type Inequalities via Generalized Fractional Operator for Differentiable Functions. (2022)
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Nasir, J., Qaisar, S., Butt, S. I., Khan, K. A., & Mabela, R. M. (2022). Some Simpson’s Riemann–Liouville Fractional Integral Inequalities with Applications to Special Functions. Journal of Function Spaces, (2022).
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Category: W |
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Qaisar, S., Nasir, J., Butt, S. I., & Hussain, S. (2019). More results on integral inequalities for strongly generalized (\Phi, h, s)-preinvex functions. Journal of Inequalities and Applications, 2019(1), 1-10.
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Category: X |
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Butt, S. I., Kashuri, A., & Nasir, J. (2021). Hermite-Hadamard type inequalities via new exponential type convexity and their applications. Filomat, 35(6), 1803-1822.
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Category: W |
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Nasir, J., Qaisar, S., Butt, S. I., & Qayyum, A. (2022). Some Ostrowski type inequalities for mappings whose second derivatives are preinvex function via fractional integral operator. AIMS Mathematics, 7(3), 3303-3320.
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Category: W |
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Nasir, J., Qaisar, S., Butt, S. I., Aydi, H., & De la Sen, M. (2022). Hermite-Hadamard like inequalities for fractional integral operator via convexity and quasi-convexity with their applications. AIMS Mathematics, 7(3), 3418-3439.
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Category: X |
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Nasir, J., Qaisar, S., Butt, S. I., Khan, K. A., & Mabela, R. M. (2022). Some Simpson’s Riemann–Liouville Fractional Integral Inequalities with Applications to Special Functions. Journal of Function Spaces, 2022.
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Category: Y |
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Tariq, M. T. M., Ahmad, H., Sahoo, S. K., & Nasir, J. (2021). Some Integral Inequalities Involving Exponential Type Convex Functions and Applications. Journal of Mathematical Analysis and Modeling, 2(3), 62-76.
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Category: W |
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Ozdemir, M. E., Butt, S. I., Bayraktar, B., & Nasir, J. (2020). Several integral inequalities for (a, s, m)-convex functions. AIMS Mathematics, 5(4), 3906-3921.
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Vivas-Cortez, M., Kashuri, A., Butt, S. I., Tariq, M., & Nasir, J. (2021). Exponential type $ p $–convex function with some related inequalities and their applications. Appl. Math. Inf. Sci, 15, 253-261.
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Category: W |
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Song, Y. Q., Butt, S. I., Kashuri, A., Nasir, J., & Nadeem, M. (2022). New fractional integral inequalities pertaining 2D–approximately coordinate (r1, h1)-(r2, h2)–convex functions. Alexandria Engineering Journal, 61(1), 563-573.
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Category: W |
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Liu, J. B., Butt, S. I., Nasir, J., Aslam, A., Fahad, A., & Soontharanon, J. (2022). Jensen-Mercer variant of Hermite-Hadamard type inequalities via Atangana-Baleanu fractional operator. AIMS Mathematics, 7(2), 2123-2141.
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Category: W |
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Qaisar, S., Nasir, J., Butt, S. I., Asma, A., Ahmad, F., Iqbal, M., & Hussain, S. (2019). Some fractional integral inequalities of type Hermite–Hadamard through convexity. Journal of Inequalities and Applications, 2019(1), 1-10.
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Category: X |
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Qaisar, S., Nasir, J., Butt, S. I., & Hussain, S. (2019). On Some Fractional Integral Inequalities of Hermite-Hadamard’s Type through Convexity. Symmetry, 11(2), 137.
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Category: Y |
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Kang, Q., Butt, S. I., Nazeer, W., Nadeem, M., Nasir, J., & Yang, H. (2020). New variant of Hermite–Jensen–Mercer inequalities via Riemann–Liouville fractional integral operators. Journal of Mathematics, 2020.
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Category: X |
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Butt, S. I., Akdemir, A. O., Nasir, J., & Jarad, F. (2020). Some Hermite-Jensen-Mercer like inequalities for convex functions through a certain generalized fractional integrals and related results. Miskolc Mathematical Notes, 21(2), 689-715.
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Category: W |
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Tariq, M., Sahoo, S. K., Nasir, J., Aydi, H., & Alsamir, H. (2021). Some Ostrowski type inequalities via n-polynomial exponentially s-convex functions and their applications. AIMS Mathematics, 6(12), 13272-13290.
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Category: Y |
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Kashuri, A., Iqbal, S., Butt, S. I., Nasir, J., Nisar, K. S., & Abdeljawad, T. (2020). Trapezium-type inequalities for-fractional integral via new exponential-type convexity and their applications. Journal of Mathematics, 2020.
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Category: Y |
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Tariq, M., Sahoo, S. K., Nasir, J., & Awan, S. K. (2021). Some Ostrowski type integral inequalities using hypergeometric functions. Journal of Fractional Calculus and Nonlinear Systems, 2(1), 24-41.
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Category: X |
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Zhao, J., Butt, S. I., Nasir, J., Wang, Z., & Tlili, I. (2020). Hermite–Jensen–Mercer type inequalities for Caputo fractional derivatives. Journal of Function Spaces, 2020
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Category: X |
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Zhao, S., Butt, S. I., Nazeer, W., Nasir, J., Umar, M., & Liu, Y. (2020). Some Hermite–Jensen–Mercer type inequalities for k-Caputo-fractional derivatives and related results. Advances in Difference Equations, 2020(1), 1-17.
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Butt, S. I., Kashuri, A., Tariq, M., Nasir, J., Aslam, A., & Gao, W. (2020). n–polynomial exponential type p–convex function with some related inequalities and their applications. Heliyon, 6(11), e05420.
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Category: X |
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Sahoo, S. K., Tariq, M., Ahmad, H., Nasir, J., Aydi, H., & Mukheimer, A. (2021). New Ostrowski-type fractional integral inequalities via generalized exponential-type convex functions and applications. Symmetry, 13(8), 1429.
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Category: X |
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Butt, S. I., Kashuri, A., Tariq, M., Nasir, J., Aslam, A., & Gao, W. (2020). Hermite–Hadamard-type inequalities via n-polynomial exponential-type convexity and their applications. Advances in Difference Equations, 2020(1), 1-25.
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Category: Y |
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Tariq, M., Nasir, J. N. J., Sahoo, S. K., & Mallah, A. A. (2021). A note on some Ostrowski type inequalities via generalized exponentially convexity. Journal of Mathematical Analysis and Modeling, 2(2), 1-15.
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