Atanu Manna | Mathematical | Best Researcher Award

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Assist. Prof. Dr. Atanu Manna | Mathematical Analysis | Best Researcher Award

Assist. Prof. Dr. Atanu Manna, Indian Institute of Carpet Technology, India.

Dr. Atanu Manna is an Assistant Professor of Mathematics at the Indian Institute of Carpet Technology, Bhadohi, India. 🎓 He earned his Ph.D. from IIT Kharagpur (2014) and specializes in Geometry of Banach Spaces, Operator Theory, and Inequalities. ✍️ With numerous publications in top-tier journals, his research enhances mathematical frameworks in sequence spaces and numerical radius inequalities. 📚 Dr. Manna actively participates in international conferences and symposiums, contributing significantly to the field of pure and applied mathematics. 🔬

🌟 Professional Profile

🎓 Early Academic Pursuits

Assist. Prof. Dr. Atanu Manna began his academic journey with a Bachelor of Science (B.Sc.) from Vidyasagar University, Midnapore (2006), securing First Class First. He then pursued his Master of Science (M.Sc.) in Mathematics from Jadavpur University, Kolkata (2008), achieving First Class Fifth with a specialization in Pure Mathematics. His academic excellence led him to the Indian Institute of Technology, Kharagpur, where he earned his Doctor of Philosophy (Ph.D.) in 2014. His doctoral research focused on “Modular sequence spaces defined by using de la Valle-Poussin Means, Generalized Means, and Difference operator”.

💼 Professional Endeavors

Currently serving as an Assistant Professor in Mathematics at the Indian Institute of Carpet Technology, Bhadohi, India, Dr. Manna plays a pivotal role in academic and research advancements. His expertise extends to subjects like Calculus, Linear Algebra, Functional Analysis, Applied Statistics, and Complex Analysis. His teaching philosophy integrates theoretical concepts with real-world applications, fostering a deep understanding among students.

🔬 Contributions and Research Focus On Mathematical 

Dr. Atanu Manna, an esteemed Assistant Professor at the Indian Institute of Carpet Technology, specializes in Functional Analysis, Operator Theory, and Inequalities. His pioneering work on Orlicz and Musielak-Orlicz spaces 📐, Hardy-type inequalities 📊, and Numerical Radius bounds 🔢 has led to groundbreaking improvements in mathematical inequalities. His contributions include refining Hardy, Copson, and Rellich inequalities, extending operator theory in Banach spaces, and developing new geometric properties of modular spaces. With numerous high-impact journal publications 📖, he actively participates in international conferences 🌍, sharing insights on mathematical analysis. His research bridges pure and applied mathematics, influencing theoretical advancements and practical applications in mathematical sciences. 🎓

🌍 Impact and Influence

Dr. Manna’s scholarly works have made a significant impact on Mathematical Analysis and Inequalities. His research outputs include numerous peer-reviewed journal articles and conference proceedings, enhancing the field’s understanding of functional spaces and operator inequalities. His international collaborations and participation in prestigious conferences underscore his influence in the global mathematical community.

🏅 Awards and Honors 

Dr. Manna has been recognized for his outstanding contributions to mathematics through multiple conference invitations, research fellowships, and academic distinctions. His First Class First rank in B.Sc. and prestigious conference presentations highlight his academic excellence.

📚 Academic Citations

With a growing presence in the academic world, Dr. Manna has authored and co-authored over 20 research papers in esteemed journals such as Linear Algebra and its Applications, Glasgow Mathematical Journal, Revista de la Real Academia de Ciencias, and Journal of Mathematical Analysis and Applications. His Google Scholar profile reflects his research impact, with a steadily increasing citation count, validating the significance of his work.

🚀 Legacy and Future Contributions

Dr. Manna’s research continues to shape the field of Mathematical Inequalities and Operator Theory. His future endeavors include further advancements in Banach space geometry and numerical radius inequalities. With a strong dedication to teaching and research, he aims to mentor aspiring mathematicians, leaving a lasting impact on the academic landscape.

Publications Top Notes

📖 Numerical radius and Berezin number inequality
📌 Journal of Mathematical Analysis and Applications (2023) – Cited by: 7 🔢

📖 Difference sequence spaces derived by using generalized means
📌 Journal of the Egyptian Mathematical Society (2015) – Cited by: 6 📊

📖 Some mth-order Difference Sequence Spaces of Generalized Means and Compact Operators
📌 Annals of Functional Analysis (2015) – Cited by: 6 🧮

📖 On the improvements of Hardy and Copson inequalities
📌 Revista de la Real Academia de Ciencias Exactas, Físicas y Naturales (2023) – Cited by: 3 📈

📖 Norm inequalities involving upper bounds of certain matrix operators in Orlicz-type sequence spaces
📌 The Journal of Analysis (2019) – Cited by: 3 🔣

📖 Factorized enhancement of Copson’s inequality
📌 Tamkang Journal of Mathematics (2018) – Cited by: 3 🏆

📖 Norm inequalities involving upper bounds for operators in Orlicz-Taylor sequence spaces
📌 4th International Conference in Mathematics and Computing (2018) – Cited by: 2 🔢

📖 Some geometric properties of Musielak-Orlicz sequence spaces generated by de la Vallee-Poussin means
📌 Mathematical Inequalities & Applications (2015) – Cited by: 2 📏

📖 On improvements of the Hardy, Copson and Rellich inequalities
📌 arXiv preprint (2023) – Cited by: 1 🔬

📖 Orlicz extension of Numerical radius inequalities
📌 arXiv preprint (2022) – Cited by: 1 📚

📖 Bigeometric Cesàro difference sequence spaces and Hermite interpolation
📌 Asian-European Journal of Mathematics (2020) – Cited by: 1 ✏️

📖 New Hardy-type integral inequalities
📌 Acta Sci. Math. (Szeged) (2020) – Cited by: 1 🎯

📖 Property (k-beta) of Musielak-Orlicz and Musielak-Orlicz-Cesaro spaces
📌 Revista de la Real Academia de Ciencias Exactas, Físicas y Naturales (2019) – Cited by: 1 📐

📖 Some geometric properties of generalized Cesaro-Musielak-Orlicz spaces equipped with the Amemiya norm
📌 Acta Mathematica Vietnamica (2016) – Cited by: 1 📉

📖 Some paranormed difference sequence spaces derived by using Generalized means
📌 Kyungpook Mathematical Journal (2015) – Cited by: 1 📘

📖 On (K-NUC)-property in Musielak-Orlicz spaces defined by de la Vallee-Poussin means and some countably modulared spaces
📌 DCDIS, Series A: Mathematical Analysis (2014) – Cited by: 1 🔢

📖 Some Geometric Properties of Generalized Cesàro–Musielak–Orlicz Sequence Spaces
📌 Mathematics and Computing Conference (Haldia, India) – Cited by: N/A 🏅

Chenyin Qian | Mathematics | Best Researcher Award

Posted on by Best Achievements

Prof. Chenyin Qian | Mathematics | Best Researcher Award

Prof. Chenyin Qian, School of Mathematical Sciences, Zhejiang Normal University, China.

🔹 Prof. Chenyin Qian is the Vice Dean at the School of Mathematical Sciences, Zhejiang Normal University. 🎓 He earned his PhD in Mathematics in 2014 and specializes in partial differential equations, including Navier-Stokes equations, quasi-geostrophic equations, Boussinesq systems, and MHD equations. 📚 With 37 SCI-indexed publications and 263 citations, he has completed three funded research projects and leads ongoing studies. His groundbreaking work in fluid dynamics and mathematical modeling has significantly advanced the field, making him a distinguished researcher. 🌍✨

Professional Profile

🎓 Early Academic Pursuits

Prof. Chenyin Qian earned a Ph.D. in Mathematics in 2014 and has since dedicated his research to the study of partial differential equations (PDEs), particularly focusing on homogeneous and non-homogeneous Navier-Stokes equations, quasi-geostrophic equations, Boussinesq systems, and magnetohydrodynamics (MHD) equations. His academic foundation provided him with a strong theoretical background, allowing him to explore and contribute significantly to these complex mathematical models.

💼 Professional Endeavors

Currently serving as the Vice Dean at the School of Mathematical Sciences, Zhejiang Normal University, Prof. Qian has played a vital role in fostering research and academic growth within the institution. His contributions extend beyond administrative leadership to active research and mentorship in the field of applied mathematics. With an emphasis on mathematical analysis and computational methods, he continues to drive impactful research in fluid mechanics and differential equations.

🔬 Contributions and Research Focus On Mathematics 

Prof. Qian’s research primarily revolves around global well-posedness, weak and strong solutions, and long-term behavior of differential equations. His work has provided breakthroughs in understanding the global existence of attractors for quasi-geostrophic equations, the regularity of weak solutions in three-dimensional Navier-Stokes equations, and the stability properties of Boussinesq systems. Recently, his focus has expanded to the compressible and incompressible micropolar equations, opening new avenues for mathematical modeling in fluid dynamics.

🌍 Impact and Influence

His contributions to the field of mathematical sciences have influenced both theoretical and applied aspects of PDEs. His research has expanded existing frameworks and addressed fundamental questions related to fluid mechanics and geophysical flows. His findings on attractor behavior and weak solution regularity criteria have been cited widely, providing essential references for ongoing studies in the field.

🏆Awards and Honors

Prof. Qian has been recognized for his outstanding contributions to research in mathematical sciences. His dedication to advancing PDE theories and applications has earned him a nomination for the Best Researcher Award, signifying his excellence in mathematical analysis and problem-solving.

💪 Legacy and Future Contributions

With a strong foundation in mathematical physics and fluid dynamics, Prof. Qian continues to push the boundaries of knowledge in PDEs. His ongoing projects, supported by the Natural Science Foundation of China and Zhejiang Province, aim to further the understanding of non-autonomous systems, Navier-Stokes equations, and MHD dynamics. His commitment to academic excellence ensures a lasting impact on future generations of researchers in applied mathematics.

Publications Top Notes

1️⃣ Prodi–Serrin condition for 3D MHD equations via one directional derivative of velocity and magnetic fields
📅 Year: 2025 | 📄 Journal: Journal of Differential Equations

2️⃣ Uniqueness of solution for incompressible inhomogeneous Navier–Stokes equations in dimension two
📅 Year: 2025 | 📄 Journal: Applied Mathematics Letters

3️⃣ Asymptotic profiles and concentration–diffusion effects in fractional incompressible flows
📅 Year: 2023 | 📄 Journal: Nonlinear Analysis

4️⃣ Global well‐posedness of 3D incompressible inhomogeneous magnetohydrodynamic equations
📅 Year: 2023 | 📄 Journal: Mathematical Methods in the Applied Sciences

5️⃣ Global well-posedness for 3D incompressible inhomogeneous asymmetric fluids with density-dependent viscosity
📅 Year: 2022 | 📄 Journal: Journal of Differential Equations

6️⃣ Prodi–Serrin condition for 3D Navier–Stokes equations via one directional derivative of velocity
📅 Year: 2021 | 📄 Journal: Journal of Differential Equations

7️⃣ The global regularity for 3D inhomogeneous incompressible fluids with vacuum
📅 Year: 2021 | 📄 Journal: Applied Mathematics Letters

8️⃣ Asymptotic behavior for the quasi-geostrophic equations with fractional dissipation in R²
📅 Year: 2019 | 📄 Journal: Journal of Differential Equations 09

9️⃣ Existence of global solutions and attractors for the parabolic equation with critical Sobolev and Hardy exponent in RN
📅 Year: 2018 | 📄 Journal: Nonlinear Analysis: Real World Applications

🔟 The regularity criterion for the 3D Navier–Stokes equations involving end-point Prodi–Serrin type conditions
📅 Year: 2018 | 📄 Journal: Applied Mathematics Letters