• Differential Equations

• Dynamical Systems.

• Mathematical Biology.

• 2009.09 -- 2013.06, B.S. in Mathematics and Applied Mathematics, Lanzhou University, China.

• 2015.08 -- 2020.10, Ph.D in Applied Mathematics, University of Miami, USA.

• 2020.11--2022.05 Universite Le Havre Normandie, Postdoctor.

• 2023.01--present Center for Applied Mathematics, Tianjin University, Lecturer

• H. Kang and S. Ruan, Principal spectral theory and asynchronous exponential growth for age-structured models with nonlocal diffusion of Neumann type, Mathematische Annalen 384 (2022) 575-623.

• A. Ducrot, H. Kang and S. Ruan, Age-structured models with nonlocal diffusion of Dirichlet type, Part II: global dynamics, Israel Journal of Mathematics (2023) in press.

• M. Alfaro, A. Ducrot and H. Kang, Quantifying the threshold phenomena for propagation in nonlocal diffusion equations, SIAM Journal on Mathematical Analysis (2023) in press.

• A. Ducrot, H. Kang and P. Magal, Hopf bifurcation theorem for second order semi-linear Gurtin-MacCamy equation, Journal of Evolution Equations 22 (2022) 72.

• H. Kang, X. Huo and S. Ruan, On first-order hyperbolic partial differential equations with two internal variables modeling population dynamics of two physiological structures, Annali di Matematica Pura ed Applicata 200 (2021), 403-452.

• H. Kang and S. Ruan, Nonlinear age-structured population models with nonlocal diffusion and nonlocal boundary conditions, Journal of Differential Equations 278 (2021), 430-462.

• H. Kang, Effects of diffusion on the principal eigenvalue for age-structured models with random diffusion, Proceedings of the Royal Society of Edinburgh. Section A. Mathematics 152 (2022) 258-280.