Prof. Shenzhou Zheng | Differential Equations | Best Researcher Award
Professor at Beijing Jiaotong University, China
Prof. Zheng Shenzhou, a distinguished researcher in differential equations, special functions, and financial mathematics, is a professor and doctoral supervisor at Beijing Jiaotong University. With a PhD from Fudan University, he has made groundbreaking contributions, including applying Green’s function to nonlinear PDEs and resolving conjectures in special functions. He has published over 100 SCI papers in prestigious journals such as Transactions of the American Mathematical Society and Journal of Functional Analysis. Prof. Zheng has collaborated with renowned institutions like the Basque Center for Applied Mathematics and the Chern Institute of Mathematics. His research is backed by multiple grants from the National Natural Science Foundation of China. A dedicated educator, he teaches advanced mathematics and mentors doctoral students. While his theoretical contributions are profound, expanding interdisciplinary applications and global recognition would further solidify his impact. His work continues to shape modern mathematical analysis and its applications in physics and finance.
Professional Profile
Education
Prof. Zheng Shenzhou holds a PhD in Mathematics from Fudan University (1997), where he conducted advanced research in differential equations and mathematical analysis. Prior to that, he earned his Master’s degree from Beijing Normal University (1994), focusing on foundational aspects of applied mathematics. His academic journey provided him with deep expertise in theoretical and computational mathematics, setting the stage for his prolific research career. Throughout his studies, he honed his skills in partial differential equations, special functions, and statistical mechanics, which later became key themes in his research. His education at two of China’s most prestigious institutions, combined with his early exposure to high-level mathematical modeling, allowed him to develop innovative approaches to mathematical problems. These formative years shaped his ability to tackle complex mathematical challenges and laid the groundwork for his future contributions to both theoretical and applied mathematics in academia and beyond.
Professional Experience
Prof. Zheng Shenzhou has had a distinguished academic and research career spanning over two decades. He has been a professor at the School of Science, Beijing Jiaotong University, since 2005, where he also served as an associate professor and lecturer in previous years. His career includes multiple international research collaborations, such as visiting professorships at the Basque Center for Applied Mathematics, the Chern Institute of Mathematics, and institutions in the United States, including the University of Chicago and the University of Texas. His professional experience also extends to research positions at the Chinese Academy of Sciences, where he worked on applied mathematics and systems science. Through these roles, Prof. Zheng has contributed significantly to differential equation theory, special functions, and mathematical physics. His diverse academic engagements reflect his commitment to advancing mathematical knowledge, fostering international research collaborations, and mentoring the next generation of mathematicians and statisticians.
Research Interest
Prof. Zheng Shenzhou’s research primarily focuses on differential equation theory and its applications, special functions, and financial mathematics. His work on partial differential equations (PDEs) has provided groundbreaking insights into nonlinear problems, particularly through the innovative use of Green’s function for regularity analysis. Additionally, his studies on the modified Bessel function resolved conjectures in special functions and extended the understanding of uncertainty principles. Prof. Zheng has also contributed to the development of elliptic and parabolic equation theories under weak conditions, influencing fields like material science and electrorheology. His research extends into financial statistical analysis, applying mathematical models to quantify uncertainty in economic systems. With extensive publications in leading mathematical journals, his work bridges fundamental mathematical theory with real-world applications. Moving forward, his research continues to shape the landscape of applied mathematics, deepening the understanding of mathematical structures governing physical, economic, and engineering systems.
Awards and Honors
Prof. Zheng Shenzhou has received multiple research grants from the National Natural Science Foundation of China (NSFC), recognizing his contributions to differential equations, harmonic analysis, and nonlinear mathematical modeling. His ability to solve long-standing mathematical conjectures has earned him recognition within the global mathematical community. His international collaborations with leading research institutions, including the Basque Center for Applied Mathematics and the Chern Institute of Mathematics, further highlight his academic excellence. His work has been featured in top-tier mathematical journals, solidifying his reputation as a leading researcher in applied mathematics. While specific individual awards are not listed, his research funding and extensive publication record attest to his influence in the field. Continued recognition at international conferences, interdisciplinary collaborations, and engagement in global mathematical forums could further elevate his status as a pioneering mathematician.
Conclusion
Prof. Zheng Shenzhou is a distinguished mathematician whose work in differential equations, special functions, and mathematical physics has had a lasting impact on both theoretical and applied mathematics. With a strong academic background, extensive research experience, and numerous high-impact publications, he has made significant contributions to mathematical science. His research has advanced the understanding of nonlinear PDEs, uncertainty principles, and their applications in various scientific domains. While he has received substantial research funding and collaborated internationally, expanding interdisciplinary applications and enhancing global recognition could further strengthen his academic influence. As a dedicated educator and mentor, his work continues to inspire future mathematicians. His expertise and innovative approach make him a strong candidate for prestigious research awards, and his contributions will remain highly relevant in the evolving landscape of applied mathematics.
Publications Top Noted
-
Higher fractional differentiability for solutions to parabolic equations with double-phase growth
-
Authors: L. Zhao, Lijing; S. Zheng, Shenzhou
-
Year: 2025
-
Source: Nonlinear Analysis: Real World Applications
-
-
Higher differentiability for minimizers of variational obstacle problems with Orlicz growth
-
Authors: L. Zhao, Lijing; S. Zheng, Shenzhou
-
Year: 2025
-
Source: Journal of Mathematical Analysis and Applications
-
-
-
Authors: X. Lin, Xiaolu; S. Zheng, Shenzhou
-
Year: 2025
-
Source: Communications in Nonlinear Science and Numerical Simulation
-
-
Qualitative Uncertainty Principles for the Nonisotropic Angular Stockwell Transforms
-
Authors: X. Wang, Xinyu; S. Zheng, Shenzhou
-
Year: 2025
-
Source: Mathematical Methods in the Applied Sciences
-
-
On a Schrödinger equation involving fractional (N/s1,q)-Laplacian with critical growth and Trudinger–Moser nonlinearity
-
Authors: H. Lv, Huilin; S. Zheng, Shenzhou
-
Year: 2024
-
Citations: 1
-
Source: Communications in Nonlinear Science and Numerical Simulation
-
-
-
Authors: J. Zhang, Jiaxiang; S. Zheng, Shenzhou
-
Year: 2024
-
Source: Journal of Elliptic and Parabolic Equations
-
-
On Benedicks–Amrein–Berthier uncertainty principles for continuous quaternion wavelet transform
-
Authors: X. Wang, Xinyu; S. Zheng, Shenzhou
-
Year: 2024
-
Citations: 2
-
Source: Mathematical Methods in the Applied Sciences
-
-
Tighter Uncertainty Principles Associated with the Non-isotropic Angular Stockwell Transform
-
Authors: X. Wang, Xinyu; S. Zheng, Shenzhou
-
Year: 2024
-
Citations: 2
-
Source: Circuits, Systems, and Signal Processing
-
-
Boundedness for the chemotaxis system in a flux limitation with indirect signal production
-
Authors: H. Lv, Huilin; S. Zheng, Shenzhou
-
Year: 2024
-
Source: Journal of Mathematical Analysis and Applications
-
-
Besov regularity for a class of elliptic obstacle problems with double-phase Orlicz growth
-
Authors: L. Zhao, Lijing; S. Zheng, Shenzhou
-
Year: 2024
-
Citations: 4
-
Source: Journal of Mathematical Analysis and Applications
-