Main Papers and Patents | [1] Xia, Y., Hua, S. & Bi, Q. Quasi-periodic structure in chaotic bursting attractor for a controlled jerk oscillator. Chaos, Solitons & Fractals 174, 113902. (Sept. 2023) [2] Xia, Y., Yanchuk, S., Cao, Y., Bi, Q. & Kurths, J. Bursting multistability induced by double-Hopf bifurcation. Chaos, 33, 1054-1500. (8 Aug. 2023) [3] Xia, Y., He, J., Kurths, J. & Bi, Q. Slow–Fast Dynamics of a Coupled Oscillator with Periodic Excitation. International Journal of Bifurcation and Chaos, 33, 2350093. (2023) [4] Xia, Y., Zhang, Z. & Bi, Q. Relaxation oscillations and the mechanism in a periodically excited vector field with pitchfork–Hopf bifurcation. Nonlinear Dynamics, 101, 37–51. (2020). [5] Nkounga, I. T., Xia, Y., Yanchuk, S., Yamapi, R. & Kurths, J. Generalized FitzHugh–Nagumo model with tristable dynamics: Deterministic and stochastic bifurcations. Chaos, Solitons & Fractals 175, 114020 (2023). [6] Li, M., Xia, Y. & Bi, Q. Normal form and unfolding of vector field with codimension-3 triple Hopf bifurcation. International Journal of Bifurcation and Chaos 33, 2350145. (2023) [7] Gou, J., Zhang, X., Xia, Y. & Bi, Q. All possible bursting attractors in the neighborhood of Hopf bifurcation point under periodic excitation. International Journal of Bifurcation and Chaos 32, 2250079. (2022) [8] Zhao, J., Xia, Y., Zhang, X. & Bi, Q. Influence of the Coexisting Attractors on the Slow–Fast Behaviors in the Fast Subsystem. International Journal of Bifurcation and Chaos 32, 2230010. (2022) [9] Xue, M., Gou, J., Xia, Y. & Bi, Q. Computation of the normal form as well as the unfolding of the vector field with zero-zero-Hopf bifurcation at the origin. Mathematics and Computers in Simulation 190, 377–397. (2021) Xue, M., Bi, Q., Li, S. & Xia, Y. Numerical analysis of a degenerate generalized Hopf bifurcation. International Journal of Modern Physics C 32, 2150105. (2021) |
