Mr Muhammad Zahid, Abdus Salam School of Mathematical Sciences, Pakistan
Muhammad Zahid is a dedicated mathematics scholar ๐, currently pursuing a PhD at ASSMS, GCU Lahore (2022-2025) with a perfect CGPA of 4.00/4.00 ๐. He earned an M.Phil. from BZU Multan (2016-2019) and an M.Sc. from GCU Faisalabad (2014-2016), securing 2nd position and a silver medal ๐
. With over six years of teaching experience as a lecturer ๐, he has supervised multiple BS and MPhil research projects. His research focuses on Fixed Point Theory, Fractals, and Quaternion Differential Equations ๐ฌ. An active researcher, he has published in renowned journals and participated in international conferences ๐.
Publication Profile
Orcid
Education
Muhammad Zahid ๐ is a dedicated PhD Mathematics Scholar (In Progress, 2022-2025) at ASSMS, GCU, Lahore, Pakistan, with a perfect CGPA of 4.00/4.00. ๐ He earned his M.Phil. in Mathematics (2016-2019) from Bahauddin Zakariya University, Multan, with a CGPA of 3.68/4.00. ๐ His Master’s in Mathematics (2014-2016) from Govt. College University, Faisalabad, was marked by excellence, securing 2nd position and a silver medal ๐ฅ with a CGPA of 3.93/4.00. His academic journey began with a B.Sc. (2011-2013) and F.Sc. (2009-2011), building a strong foundation in Mathematics and Physics. ๐ขโจ His passion for learning continues to drive his scholarly pursuits. ๐
Experience
Mr. Muhammad Zahid served as a Lecturer at the Institute of Southern Punjab, Multan, from October 2016 to March 2022 ๐, teaching BS and Master’s courses with a six-course workload each semester. He supervised 3 MPhil students ๐ and guided 10 BS students in their research projects. As a Visiting Lecturer at Mian Muhammad Nawaz Shareef Agriculture University (2017-2018) and the University of Management Sciences (2024-2025) ๐, he managed a three-course workload at the BS level. His dedication to academia and research supervision has significantly contributed to student success and institutional growth ๐โจ.
Research Interest
Mr. Muhammad Zahid is a dedicated researcher specializing in Fixed Point Theory ๐, contributing to mathematical analysis and its applications. His expertise extends to Best Proximity Point Theory ๐, focusing on optimal approximations in non-self mappings. He also explores the fascinating world of Fractals Theory ๐, delving into self-replicating geometric patterns. Additionally, he investigates Quaternion Differential Equations โ๐, applying them to complex dynamic systems. Through his work, he advances mathematical frameworks with significant theoretical and practical implications. His research plays a crucial role in broadening the understanding of nonlinear analysis and differential equations in various scientific domains. ๐โจ
Achievement
Muhammad Zahid has demonstrated outstanding academic excellence ๐. He was honored with a Silver Medal ๐ฅ for his remarkable performance in his Master of Mathematics. His dedication and hard work also earned him a Shield ๐ for securing 1st position in his class. Recognizing his academic achievements, he was awarded a Laptop ๐ป under the Prime Ministerโs Laptop Scheme, further supporting his educational journey. His passion for mathematics and commitment to excellence continue to inspire those around him. With these prestigious accolades, Muhammad Zahid stands as a symbol of perseverance and success in the field of mathematics ๐๐ข.
Research Focus
Muhammad Zahid’s research focuses on mathematical modeling, fractal geometry, and fixed-point theory ๐ข๐. His work explores proximal F-iterated function systems, contributing to the study of fractals and their applications ๐ฟ๐. He also investigates multivalued proximal contractions and their role in integral equations, providing insights into nonlinear analysis and functional analysis ๐โ. His contributions extend to metric spaces, iterative function systems, and optimization techniques, impacting areas such as computational mathematics and applied analysis ๐ฅ๏ธ๐. Through his studies, Zahid advances mathematical tools for solving complex equations and modeling intricate structures, enhancing theoretical and practical applications in diverse fields ๐โจ.
Publication Top Notes
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“Some Results on Multivalued Proximal Contractions with Application to Integral Equation” (2024) โ This paper discusses multivalued proximal contractions in rectangular metric spaces, providing examples to illustrate the findings.
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“Proximal Contractions for Multivalued Mappings with an Application to 2D Volterra Integral Equations” (2024) โ This study explores Geraghty-type proximal contractions for multivalued mappings, offering practical examples and applications.
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“Best Proximity Points for Multivalued Mappings and Equation of Motion” (2023) โ This article introduces z-type proximal contractions using alternating distance functions in b-metric spaces, presenting novel best proximity point results.
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“Common Best Proximity Results for Multivalued Proximal Contractions in Metric Space with Applications” (2023) โ The paper introduces the concept of ฮฑ*-proximal contractions for multivalued mappings in complete metric spaces, establishing common best proximity point results and applications.