陆晓婷

博士

微分方程定性理论、分岔与混沌

《高等数学》、《数学分析》

[1] X. T. Lu, Q. G. Yang*,Jacobi stability, Hamilton energy and the route to hidden attractors in the 3D Jerk systems with unique Lyapunov stable equilibrium. Physica D-nonlinear Phenomena, 2024, 470: 134423. (SCI)

[2] Q. G. Yang*, X. T. Lu, Complex non-chaotic dynamics and hidden chaos in 3D Jerk system without equilibrium or infinitely many equilibria. Studies in Applied Mathematics, 2026, 157(2): e70279. (SCI)

[3] X. T. Lu, Q. G. Yang*,Jacobi stability, invariant sets, hidden chaos in a radio-physical oscillator system. Nonlinear Dynamics,已接收. DOI: 10.1007/s11071-026-12973-z. (SCI)

[4] Q. G. Yang*, X. T. Lu, Dynamics and Jacobi stability of the controlled 3D Hindmarsh-Rose neuron model. Discrete and Continuous Dynamical Systems-B, 2024, 29(5): 2227-2256. (SCI)

[5] X. T. Lu, Y. J. Liu*, A. M. Liu, C. S. Feng, New geometric viewpoints to Chen chaotic system. Miskolc Mathematical Notes, 2022, 23(1): 339-362. (SCI)

[6] A. M. Liu, Y. J. Liu*, X. T. Lu, Two geometrical invariants for three-dimensional systems. Mathematical Methods in the Applied Sciences, 2025, 48(3): 3383-3399. (SCI)

[7] Y. J. Liu*, H. M. Chen, X. T. Lu, C. S. Feng, A. M. Liu, Homoclinic orbits and Jacobi stability on the orbits of Maxwell-Bloch system. Applicable Analysis,2022, 101(13): 4377-4396.  (SCI)