Professor Kaihong Zhao is a distinguished mathematician whose academic journey reflects a deep commitment to advancing the field of mathematical sciences, particularly in differential equations and dynamical systems. Having earned his B.S., M.S., and Ph.D. degrees from Yunnan University in 1998, 2001, and 2010, respectively, he has built a strong foundation in both theoretical and applied mathematics. Currently serving as a Professor in the Department of Mathematics within the School of Electronic and Information Engineering at Taizhou University, Zhejiang Province, China, Professor Zhao has made notable contributions to the understanding of nonlinear phenomena and the mathematical modeling of dynamic processes. His research focuses on the analysis, stability, and control of complex systems governed by differential equations, with implications spanning engineering, physics, and information sciences. Over the years, he has published extensively in leading mathematical journals, demonstrating both depth and breadth in addressing fundamental and emerging problems in dynamical systems theory. In addition to his research accomplishments, Professor Zhao is dedicated to academic mentorship and the promotion of mathematical education, inspiring the next generation of scholars through his teaching and guidance. His professional engagements often involve collaborations across interdisciplinary fields, fostering the integration of mathematics into technological and scientific innovation. With a career characterized by scholarly rigor, intellectual curiosity, and academic leadership, Professor Zhao continues to play a pivotal role in advancing mathematical research and its applications to real-world challenges. His work not only contributes to the theoretical enrichment of mathematics but also to its practical deployment in solving complex dynamic and computational problems across diverse scientific domains.
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Featured Publications
Lv, X., & Zhao, K. (2025). Study of stability and simulation for nonlinear (k, ψ)-fractional differential coupled Laplacian equations with multi-point mixed (k, ψ)-derivative and symmetric integral boundary conditions. Symmetry, 17(3), 472.
Lv, X., Zhao, K., & Xie, H. (2024). Ulam–Hyers stability and simulation of a delayed fractional differential equation with Riemann–Stieltjes integral boundary conditions and fractional impulses. Axioms, 13(10), 682.
Lv, X., Zhao, K., & Xie, H. (2024). Stability and numerical simulation of a nonlinear Hadamard fractional coupling Laplacian system with symmetric periodic boundary conditions. Symmetry, 16(6), 774.
Zhao, K., Liu, J., & Lv, X. (2024). A unified approach to solvability and stability of multipoint BVPs for Langevin and Sturm–Liouville equations with CH–fractional derivatives and impulses via coincidence theory. Fractal and Fractional, 8(2), 111.
Zhao, K. (2024). Study on the stability and its simulation algorithm of a nonlinear impulsive ABC-fractional coupled system with a Laplacian operator via F-contractive mapping. Advances in Continuous and Discrete Models, 2024(1), 3801