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Hyperchaos and Coexisting Attractors in a Modified van der Pol-Duffing Oscillator., , , , , and . Int. J. Bifurc. Chaos, 29 (5): 1950067:1-1950067:17 (2019)A Modified Multistable Chaotic Oscillator., , , , and . Int. J. Bifurc. Chaos, 28 (7): 1850085:1-1850085:9 (2018)From Wang-Chen System with Only One Stable Equilibrium to a New Chaotic System Without Equilibrium., , , , and . Int. J. Bifurc. Chaos, 27 (6): 1750097:1-1750097:9 (2017)Simple Chaotic Flows with a Curve of Equilibria., , , and . Int. J. Bifurc. Chaos, 26 (12): 1630034:1-1630034:6 (2016)A Chaotic System with Different Shapes of Equilibria., , , and . Int. J. Bifurc. Chaos, 26 (4): 1650069:1-1650069:5 (2016)The Relationship Between Chaotic Maps and Some Chaotic Systems with Hidden Attractors., , , , and . Int. J. Bifurc. Chaos, 26 (13): 1650211:1-1650211:8 (2016)A Chaotic System with Different Families of Hidden Attractors., , , , , and . Int. J. Bifurc. Chaos, 26 (8): 1650139:1-1650139:9 (2016)A Dream that has Come True: Chaos from a Nonlinear Circuit with a Real Memristor., , , and . Int. J. Bifurc. Chaos, 30 (13): 2030036:1-2030036:14 (2020)A Nonlinear Five-Term System: Symmetry, Chaos, and Prediction., , , , and . Symmetry, 12 (5): 865 (2020)Building discrete maps with memristor and multiple nonlinear terms., , , , , , and . Integr., (May 2023)