黄健沨

发布者:2023-04-24发布者:44

Xiangqin Yu, Jianfeng Huang^*Changjian Liu, Maximum number of limit cycles for Abel equation having coefficients with linear trigonometric functionsJournal of Differential Equations, 410(2024), 301-318.

Jianfeng HuangJinfeng Li, Estimates for the number of limit cycles of the planar polynomial differential systems with homogeneous nonlinearities, Journal of Differential Equations, 401(2024), 148-182.
Jianfeng Huang, Haihua Liang, Xiang Zhang, A new Chebyshev criterion and its application to planar differential systems, Journal of Differential Equations, 344(2023), 658-695.

Jianfeng Huang, Jie Li, On the number of limit cycles in piecewise smooth generalized Abel equations with two asymmetric zones, Nonlinear Analysis: Real World Applications, 66(2022), No.103551.

Haihua Liang, Jianfeng Huang^*, Yulin Zhao, Existence of periodic orbits for planar differential systems with delay angle, Applied Mathematics Letters, 133(2022), No.108276. 

Jianfeng Huang, Haihua Liang, Limit cycles of planar system defined by the sum of two quasi-homogeneous vecter fields, Discrete and Continuous Dynamical System –B, 26(2021),891-873.

Jianfeng Huang, Joan Torregrosa, Jordi Villadelprat, On the number of limit cycles in generalized Abel equations, SIAM Journal on Applied Dynamical Systems, 19(2020), 2343-2370.

  1. Jianfeng Huang, Haihua Liang, A geometric criterion for generalized Abel equation having at most m isolated periodic solutions, Journal of Differential Equations268(2020), 6230-6250.

  2. Jianfeng Huang, Zhixiang Peng, Bifurcation of a kind of piecewise smooth generalized Abel equation via first and second order analyses, International Journal of Bifurcation and Chaos, 2020, 30(16):2050247.

    1. Yuye Jin, Jifanfeng Huang^*, On the study and application of limit cycles of a kind of piecewise smooth equation, Qualitative Theory and Dynamical Systems, 2020, 19(1): No.15.

  3. Jianfeng Huang, Yuye Jin, Bifurcation of a kind of 1D Piecewise differential equation and its application to piecewise planar polynolnia1 systems, International Journal of Bifurcation and Chaos, 2019, 29(05):1950072.

  4. Jianfeng Huang, Haihua Liang, Jaume Llibre, Non-existence and uniqueness of limit cycles for planar system with homogeneous nonlinearities, Journal of Differential Equations, 265(2018), 3888-3913.

  5. Jianfeng Huang, Haihua Liang, An uniqueness criterion of limit cycles for the polynomial systems with homogeneous nonlinearities, Journal of Mathematical Analysis and Applications, 457(2018), 498-521.

  6. Jianfeng Huang, Haihua Liang, Estimate for the number of limit cycles of Abel equation via a geometric criterion on three curves, Nonlinear Differential Equations and Applications, 24(2017), DOI:10.1007/s00030-017-0469-3.

  7. Haihua Liang, Jianfeng Huang, Classification of global phase portraits of planar quartic quasi-homogeneous polynomial differential systems, Nonlinear Dynamics,2014,78(3),1659-1681.

  8. Haihua Liang, Jianfeng Huang, Cyclicity of period annulus of a quadratic reversible system with degenerate critical pointInternational Journal of Bifurcation and Chaos, 2013,23(6), 1350106(DOI:10.1142/S021812741350106x).

  9. Jianfeng Huang, Yulin Zhao, Periodic solutions for equation x’=A(t)x^m+B(t)x^n+C(t)x^l with A(t) and B(t) changing signs, Journal of Differential Equations, 2012,253(1), 73-99.

  10. Jianfeng Huang, Yulin Zhao, Bifurcation of isolated closed orbits from degenerated singularity in R^3, Discrete and Continuous Dynamical System –A,2013,33(7),2861-2883.

  11. Jianfeng Huang, Yulin Zhao, The projective vector field of a kind of three-dimensioanl quasi-homogeneous system on S^2, Nonlinear Analysis: Theory, Methods & Applications,2011,74(12), 4088-4104.

  12. Jianfeng Huang, Yulin Zhao, Extended quasi-homogeneous polynomial system in R^3,Nonlinear Differential Equations and Applications,2013,20(6), 1771-1794.

  13. Jianfeng Huang, Yulin Zhao, The limit set of trajectory in quasi-homogeneous system in R^3, Applicable Analysis,2012,91(7), 1279-1297.

  14. Jianfeng Huang, Yongjin Li, The Hahn-Banach theorem on arbitrary groups. Kyungpook Math. J., 49(2009), no. 2, 245-254.