[1] Goro Akagi, Izumi Takagi, Conghui Zhang*, Steady states with jump discontinuity in a receptor-based model with hysteresis in higher dimensional domains, SIAM Journal on Mathematical Analysis，2024, 56(2): 1996-2033,中科院一区TOP 

[2] Conghui Zhang,Hanzhi Zhang, Shanbing Li, Gaihui Guo, Higher-dimensional stationary solutions of a FitzHugh-Nagumo system for pattern formation in a spatially heterogeneous medium, Journal of Differential Equations, 2025, 421: 411-446,中科院一区TOP 

[3] Conghui Zhang,Jianhua Wu, Dynamic behaviors of a receptor-based reaction-diffusion-ODEs model in heterogeneous environments, Journal of Differential Equations, 2026, 113986,中科院一区TOP 

[4] Izumi Takagi, Conghui Zhang* ; Pattern formation in a reaction-diffusion-ODE model with hysteresis in spatially heterogeneous environments, Journal of Differential Equations, 2021, 280: 928-966 中科院一区TOP

[5] Conghui Zhang, Jin Lu, Maoxing Liu, Hanzhi Zhang, Stable patterns with jump_x0002_discontinuity for a phytoplankton–zooplankton system with both Allee and fear effect, Physica D: Nonlinear Phenomena, 2025, 472: 134481中科院二区

[6]  C. Zhang*, Pattern formation with jump discontinuity in a macroalgae-herbivore model with strong Allee effect in macroalgae, J. Math. Anal. Appl., 2021, 504(1): 125371, 26 pp.中科院二区

[7]  C. Zhang, L.L. Hou and Y.K. Lu, Dynamic behaviors of a receptor-based model, Int. J. Biomath., 2025: 2450154, 33pp.中科院二区

[8] Conghui Zhang, Hanzhi Zhang,  Impeller instability based on the autocorrelation method in a centrifugal compressor, Physics of Fluids, 2025, 中科院二区

[9] Conghui Zhang, Mengyun Chen, Maoxing Liu, Hanzhi Zhang,  Continuous and discontinuous stationary patterns and bifurcation of a predator-prey model with strong Allee effect,Int. J. Biomath., 2025 中科院二区

[10] Conghui Zhang, Wenbin Yang, Dynamic behaviors of a predator-prey model with weak additive Allee effect on prey, Nonlinear Analysis: Real World Applications, 2020, 55: 103-137.中科院三区

[11] Conghui Zhang, Hailong Yuan, Positive Solutions of a Predator–Prey Model with Additive Allee Effect, International Journal of Bifurcation and Chaos, 2020, 30: 20500681-206006811.中科院三区

[13]  Conghui Zhang, Hailong Yuan, Pattern formation in a variable diffusion predator–prey model with additive Allee effect, Mathematical methods in the applied sciences, 2020, 43: 4023-4035. 中科院三区

[14]  I. Takagi and C. Zhang*, Existence and stability of patterns in a reaction-diffusion-ODE system with hysteresis in non-uniform media, Discrete Contin. Dyn. Syst. Ser. A, 2021, 41(7): 3109-3140.中科院三区

[15] L.L. Hou and C. Zhang*, Travelling wave solutions and stationary solutions of a reaction-diffusion-ODE system, Acta Appl. Math., 2023, 184: 13, 25 pp.中科院三区

[16]  C. Zhang, H.F. Zhang and M.R. Zhang, Dynamics of a reaction-diffusion-ODE system in a heterogeneous media, Acta Math. Appl. Sin. Engl. Ser., 2024, 40(2): 275-301.中科院四区

[17]  C. Zhang, H.F. Zhang and S.B. Li, Existence, uniqueness and asymptotic behavior of solutions for a nonsmooth producer-grazer system with stoichiometric constraints, Appl. Anal., 2024, 103(1): 65-87.中科院四区

[18] 张聪晖, 王治国, 李艳玲, 一类捕食-食饵模型解的存在性和稳定性, 陕西师范大学学报, 2017, 45: 6-12. 北大核心