Muhammad Amer Latif | Applied Mathematics | Best Researcher Award

Dr. Muhammad Amer Latif | Applied Mathematics | Best Researcher Award 

Associate Professor at King Faisal University, Saudi Arabia

Dr. Muhammad Amer Latif is an accomplished Associate Professor in the field of applied mathematics, known for his extensive research on mathematical inequalities, particularly focusing on Hermite-Hadamard and Hadamard-type inequalities. His dedication to both teaching and research has established him as a prominent figure in the academic community, where he strives to inspire and develop the potential of his students while contributing significantly to mathematical theory.

Profile:

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Education:

Dr. Latif completed his PhD in Applied Mathematics and Computational Science at the University of Witwatersrand, Johannesburg, South Africa. His doctoral thesis, titled “Hermite-Hadamard Type Inequalities and Their Applications,” explored various inequalities and their relevance to special means and quadrature rules. This strong academic foundation has propelled him to excel in his research and teaching career.

Experience:

With a solid background in academia, Dr. Latif has accumulated over a decade of teaching experience. He currently serves as an Associate Professor at King Faisal University, where he teaches mathematics and biostatistics to undergraduate students. Previously, he held lecturing positions at the University of Hail in Saudi Arabia, imparting his knowledge of advanced mathematical concepts and methodologies to eager learners.

Research Interests:

Dr. Latif’s research primarily revolves around applied mathematics, emphasizing topics such as:

  • Hermite-Hadamard inequalities
  • Hadamard-type inequalities
  • Convex functions and their various applications His work not only addresses theoretical frameworks but also explores practical implications in mathematical analysis, contributing valuable insights to the discipline.

Awards:

Throughout his career, Dr. Latif has received numerous accolades for his contributions to applied mathematics. His notable achievements include recognition as a leading researcher in his field and the receipt of several academic awards that highlight his dedication to excellence in research and teaching.

Publications:

“Hadamard-type inequalities for product two convex functions on the co-ordinates” (2009) – International Mathematical Forum – cited by 140 articles.

“On Hadamard-type inequalities for h-convex functions on the co-ordinates” (2009) – International Journal of Mathematical Analysis – cited by 126 articles.

“Hermite–Hadamard type inequalities for co-ordinated convex and quasi-convex functions” (2019) – Journal of Inequalities and Applications – cited by 103 articles.

“New inequalities of Hermite-Hadamard type for functions whose derivatives in absolute value are convex with applications to special means and to general quadrature formula” (2013) – Acta Universitatis Matthiae Belii, series Mathematics – cited by 94 articles.

“On some new inequalities for differentiable co-ordinated convex functions” (2012) – Journal of Inequalities and Applications – cited by 99 articles.

“On some Hadamard-type inequalities for product of two s-convex functions on the co-ordinates” (2012) – Journal of Inequalities and Applications – cited by 89 articles.

“Fractional integral inequalities for strongly h-preinvex functions for ak th order differentiable functions” (2019) – Symmetry – cited by 49 articles.

Conclusion:

Muhammad Amer Latif has demonstrated excellence through his high-impact research, influential publications, and academic recognition in the field of applied mathematics. His focused contributions to mathematical inequalities make him a strong contender for the “Best Researcher Award.” By addressing areas for improvement, such as broadening the scope of his research and enhancing engagement with the international community, he could further solidify his place as a leader in his field. Based on his current contributions, Latif is well-positioned to receive this prestigious accolade.