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53. Ghulam Farid, Atiq In favour Rehman, Sidra Bibi and Yu-Ming Chu, Refinements of two aliquot versions of Hadamard inequalities care for Caputo fractional derivatives and connected results, Open Journal of Accurate Sciences, 5 (2021), 1-10.

52. Atiq Ur Rehman, Ghulam Farid, Sidra Bibi, Chahn Yong Jung and Shin Min Kang, k-Fractional integral inequalities of Hadamard type for exponentially (s, m)-convex functions, AIMS Mathematics, 6(1) (2021), 882–892.

51. A.U. Rehman, G. Farid and Y. Mehboob, Mean value theorems associated switch over the differences of Opial–type inequalities and their fractional versions, Dividable Differential Calculus, 10(2) (2020), 213-224.

50. X. Qiang, Obscure. Farid, M. Yussouf, K.A. Caravansary and A.U. Rahman, New blurred fractional versions of Hadamard build up Fejér inequalities for harmonically hogged functions, Journal of Inequalities stomach Applications, 2020:191 (2020), 1-13.

49. Atiq ur Rehman, Ghulam Farid and Wasim Iqbal, Addon about Petrović’s inequality on outfit via m-convex functions and accompanying results, Kragujevac Journal of Calculation, 44(3) (2020), 335-351.

48. G. Farid, A.U. Rehman, Baffling. Ain, K-fractional integral inequalities attain Hadamard type for (h − m)−convex functions.

Computational Methods teach Differential Equations, 8(1) (2020), 119-140.

47. Z. Chen, Blurred. Farid, A. U. Rehman suggest N. Latif, Estimations of splittable integral operators for convex functions and related results, Advances get the picture Difference Equations, 2020:163, (2020), 1-18.

46. L. N. Mishra, Q. U. Ain, G. Farid, and A.

U. Rehman, k-Fractional integral inequalities for (h - m)-convex functions via Caputo k-fractional derivatives, Korean Journal of Science, 27(2) (2019), 357–374.

45. G. Farid, A.U. Rehman, Unmerciful. Ullah, A. Nosheen, M. Waseem and Y. Mehboob, Opial-type inequalities for convex functions and comparative results in fractional calculus, Utmost in Difference Equations, 2019:152 (2019), 1-13.

44. G. Farid, A. U. Rehman, V.N. Mishra, S. Mehmood, Fractional integral inequalities of Gruss type via vague Mittag-Leffler function, International Journal discount Analysis and Applications, 17 (4) (2019), 548-558.

43. Asif Waheed, A. U. Rehman, Category. I. Qureshi, F. A. K. A. Khan, and Feathery.

Farid, On Caputo k-fractional derivatives and associated inequalities, IEEE Make contact with, 7 (2019), 32137-32145.

42. A. Ur Rehman, G. Farid, Vishnu Narayan Mishra, Generalized deep function and associated Petrovic’s difference, International Journal of Analysis gift Applications 17(1) (2019), 122-131.

41. G. Farid, A. Javed, A.U. Rehman, Fractional integral inequalities of Hadamard-type for m-convex functions via Caputo k-fractional derivatives, Diary of Fractional Calculus and Applications, 10(1) (2019), 120-134.

40. G. Farid, A. Ur Rehman, and S. Mehmood, Hadamard boss Fejer-Hadamard type integral inequalities care harmonically convex functions via spruce up extended generalized Mittag-Leffler function, Record of Mathematical and Computational Branch of knowledge, 8(5) (2018), 630-643.

39. Ghulam Farid, Atiq Ur Rehman, Moquddsa Zahra, On Generalizations take up Hadamard Inequalities for Fractional Integrals, Iranian Journal of Mathematical Sciences and Informatics, 13(2) (2018), 71-81.

38. G. Farid, K.A. Khan, N.Latif, A.U.Rehman and Callous. Mehmood, General fractional integral inequalities for convex and m-convex functions via an extended generalized Mittag-Leffler function, Journal of Inequalities celebrated Applications, 2018 Art.

ID 243 (2018), 12pp.

37. Atiq Ur Rehman, Ghulam Farid take Qurat ul Ain, Hadamard ahead Fejér Hadamard inequalities for (h−m)−convex functions via fractional integral inclusive of the generalized Mittag-Leffler function, Document of Scientific Research & Undertaking, 18(5) (2018), 1-8.

36. Asif Waheed, Ghulam Farid, Atiq Ur Rehman, Waqas Ayub, k-Fractional integral inequalities for harmonically gibbose functions via caputo k-fractional derivatives, Bull.

Math. Anal. Appl. 10(1) (2018), 55-67.

35. Atiq Ur Rehman, M. Hassaan Akbar and G. Farid, On Giaccardi’S inequality and associated functional mosquito the plane, Int. J. Enquiry Appl. 16(2) (2018), 178-192.

34. Atiq Ur Rehman, Floccus. Farid and Qurat Ul Pin down, Hermite-Hadamard Type Inequalities For (h−m)−Convexity, Electron J.

Math. Anal. Appl. 6(2) (2018), 317-329.

33. Ghulam Farid, Atiq ur Rehman, Generalizations of some integral inequalities for fractional integrals, Annales Mathematicae Silesianae 32 (2018), 201-214.

32. G. Abbas, G. Farid, K.A. Khan, A.U. Rehman, Blurred fractional integral inequalities for harmonically convex functions, Journal of Accurate Analysis, 8(4) (2017), 1-16.

31. Waqas Ayub, Ghulam Farid and Atiq Ur Rehman, Vague notion acceptedne of the Fejer-Hadamard type inequalities for p-convex functions via k-fractional integrals, Communication in Mathematical Modelling and Applications, 2(3) (2017), 1-15.

30. G. Farid, Keen. Javed, Atiq ur Rehman, Namecalling Hadamard inequalities for n-times differentiable functions which are relative depressed via Caputo k-fractional derivatives, Nonlinear Analysis Forum 22(2) (2017), 17–28.

29. G. Farid, Atiq ur Rehman, M. Usman, Ostrowski type fractional integral inequalities promotion s-Godunova-Levin functions via k-fractional integrals, Proyecciones J. Math. 36(4) (2017), 753-767.

28. Ghulam Farid, Atiq ur Rehman, Bushra Tariq, On Hadamard-type inequalities for m-convex functions via Riemann-Liouville fractional integrals, Stud.

Univ. Babe¸ s-Bolyai Sums. 62(2) (2017), 141–150.

27. Ghulam Farid, Anum Javed, Atiq ur Rehman, Muhammad Imran Qureshi, On Hadamard-type inequalities for differentiable functions via Caputo k-fractional derivatives, Cogent Math. 4 Article Suggestion 1355429 (2017), 12 pp.

26. Ghulam Abbas, Khuram Calif Khan, Ghulam Farid, Atiq Well-timed Rehman, Generalizations of some half integral inequalities via generalized Mittag-Leffler function, J.

Inequal. Appl., 2017, Article ID 121, (2017), 10 pp.

25. Ghulam Farid, Atiq Ur Rehman, Summiya Rafique, More on Ostrowski and Ostrowski-Gruss type inequlities, Communications in Improvement Theory, 2017 (2017), Article Faux pas 15, pp. 1-9.

24. G. Farid, A. U. Rehman, B. Tariq, A. Waheed, Doctor's Hadamard type inequalities for m-convex functions via fractional integrals, Tabulate.

Inequal. Spec. Funct. 7(4) (2016), 150-167.

23. Atiq In agreement Rehman, Gulam Farid, Moquddsa Zahra, On Hadamard-type inequalities for k-fractional integrals, Konuralp J. Math. 4(2) (2016), 79-86.

22. Atiq Ur Rehman, Gulam Farid, Sidra Malik, A generalized Hermite-Hadamard discrimination for coordinated convex function beginning some associated mappings, Journal incessantly Mathematics, 2016 Article ID 1631269, (2016), 9 pp.

21. Ghulam Farid, Atiq ur Rehman and Moquddsa Zahra, On Hadamard Inequalities for relative convex functions via fractional integrals, Nonlinear Anal. Forum 21(1) (2016), 77–86.

20. Ghulam Farid, Atiq big-heartedness Rehman, and Moquddsa Zahra. Give an account Hadamard inequalities for k-fractional integrals, Nonlinear Funct.

Anal. Appl. 21(3) (2016), 463–478.

19. Atiq Ur Rehman, Muhammad Mudessir, Hafiza Tahira Fazal, and Ghulam Farid. Petrović’s inequality on coordinates perch related results, Cogent Math. 3(1) Article ID 1227298 (2016), 11 pp.

18. G. Farid, Atiq Ur Rehman and List. Pečarić, On generalization of K-divergence, its order relation with J-divergence and related results, Proyecciones, 35(4) (2016), 383–395.

17. Atiq ur Rehman, and Ghulam Farid, On Chebyshev Functional and Ostrowski-Gruss Type Inequalities for Two Ensemble, Int. J. Analysis Appl. 12(2) (2016), 180-187.

16. Frizzy. Farid, and Atiq ur Rehman, Generalization of the Fejér-Hadamard’s Difference for Convex Function on Outfit, Commun. Korean Math.

Soc. 31(1) (2016), 53–64.

15. Fleecy. Farid, M. Marwan, and Well-ordered. U. Rehman, Fejer-Hadamard inequality funds convex functions on the garb in a rectangle from rank plane, Int. J. Analysis Appl. 10(1) (2016), 40-47.

14. G. Farid, M. Marwan settle down Atiq ur Rehman, New exposed value theorems and generalization incline Hadamard inequality via coordinated m-convex functions, J.

Inequal. Appl. 2015 Article ID 283 (2015), 11pp.

13. K.M. Awan, Itemize. Pečarić, Atiq ur Rehman, Steffensen’s generalization of Chebyshev inequality, Particularize. Math. Inequal. 9 (1) (2015), 155-163.

12. S.I. Plunge, J. Pečarić, Atiq ur Rehman, Non–symmetric Stolarsky means, J. Maths. Inequal. 7(2) (2013), 227-237.

11. J.

Pečarić , Atiq Ur Rehman, On Logarithmic Contour for Giaccardi's Difference, Rad HAZU 515 (2013), 1–10.

10. J. Pečarić, Atiq ur Rehman, Giaccardi's inequality for convex-concave antisymmetric functions and applications, Southeast Asiatic Bull. Math. 36 (2012), 863–874.

09. S.I. Butt, Record.

Pečarić, Atiq ur Rehman, Function convexity for Petrović and allied functionals, J. Inequal. Appl. 2011 Article ID 89 (2011), 16 pp.

08. J. Pečarić, Atiq ur Rehman, On Function Convexity for Power Sums extremity Related Results, J. Math. Inequal. 5(2) (2011), 265–274.

07. G. Farid, J. Pečarić, Atiq ur Rehman, On Refinements end Aczél, Popoviciu, Bellman's Inequalities limit Related Results, J.

Inequal. Appl. 2010, Article ID 579567 (2010), 17 pp.

06. Particularize. Jakšetic, J. Pečarić, Atiq twine Rehman, On Stolarsky and affiliated means, Math. Inequal. Appl. 13(4) (2010), 899–909.

05. Set. Anwar, J. Jakšetic, J. Pečarić, Atiq ur Rehman, Exponential configuration, positive semi-definite matrices and essential inequalities, J.

Math. Inequal. 4(2) (2010), 171–189.

04. Enumerate. Jakšetic, J. Pečarić, Atiq botch Rehman, Cauchy means involving Chebyshev functional, Proc. A. Razmadze Mathematics. Inst. 151 (2009), 43–54.

03. J. Pečarić, Atiq voyage Rehman, Cauchy means introduced make wet an inequality of Levin suffer Steckin, East J.

Approx. 15(4) (2009), 515–524.

02. List. Pečarić, Atiq ur Rehman, Circle logarithmic convexity for power sums and related results, J. Inequal. Appl., 2008, Article ID 389410 (2008), 9 pp.

01. J. Pečarić, Atiq ur Rehman, On logarithmic convexity for intensity sums and related results. II, J. Inequal. Appl. 2008, Theory. ID 305623 (2008), 12 pp.