Albert C J Luo

Albert C J LuoProfessor Luo works at Southern Illinois University, Edwardsville. For over 30 years, Dr. Luo's contributions on nonlinear dynamical systems and mechanics lie in (i) the local singularity theory for discontinuous dynamical systems, (ii) dynamical sysems synchronization, (iii) analytical solutions of periodic and chaotic motions in nonlinear dynamical systems, (iv) the theory for stochastic and resonant layer in nonlinear Hamiltonian systems, and (v) the full nonlinear theory for a deformable body. Such contributions have been scattered into over 20 monographs and over 300 peer-reviewed journal and conference papers. Dr. Luo served an editor for the journal Communications in Nonlinear Science and Numerical Simulation, book series on Nonlinear Physical Science (HEP), and Nonlinear Systems and Complexity (Springer). Dr. Luo was an editorial member for IMeChE Part K Journal of Multibody Dynamics and the Journal of Vibration and Control, and has organized over 30 international symposiums and conferences on Dynamics and Control. Read More Read Less

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Periodic Motions to Chaos in a Spring-Pendulum System37 %
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Nonlinear Vibration Reduction37 %
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Two-Dimensional Quadratic Nonlinear Systems37 %
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Periodic Motions to Chaos in a Spring-Pendulum System37 %
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New Perspectives on Nonlinear Dynamics and Complexity37 %
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Symmetries and Applications of Differential Equations37 %
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Two-Dimensional Quadratic Nonlinear Systems37 %
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Nonlinear Vibration Reduction37 %
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New Perspectives on Nonlinear Dynamics and Complexity37 %
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Bifurcation and Stability in Nonlinear Dynamical Systems37 %
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Bifurcation Dynamics in Polynomial Discrete Systems37 %
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Bifurcation and Stability in Nonlinear Discrete Systems37 %
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Bifurcation Dynamics in Polynomial Discrete Systems37 %
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Symmetries and Applications of Differential Equations37 %
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Towards Analytical Chaotic Evolutions in Brusselators36 %
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Sequential Bifurcation Trees to Chaos in Nonlinear Time-Delay Systems36 %
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Bifurcation and Stability in Nonlinear Discrete Systems37 %
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Bifurcation and Stability in Nonlinear Dynamical Systems37 %
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Bifurcation Dynamics of a Damped Parametric Pendulum36 %
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Memorized Discrete Systems and Time-Delay37 %
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