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Liping Chen

Researcher at Huazhong University of Science and Technology

Publications -  79
Citations -  1940

Liping Chen is an academic researcher from Huazhong University of Science and Technology. The author has contributed to research in topics: Topology optimization & Modelica. The author has an hindex of 19, co-authored 74 publications receiving 1662 citations.

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A Chebyshev interval method for nonlinear dynamic systems under uncertainty

TL;DR: In this article, a Chebyshev polynomial series-based interval analysis method for nonlinear systems with uncertain-but-bounded parameters is proposed. But the method is only suitable for problems with small uncertain levels.
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Dynamics of spatial flexible multibody systems with clearance and lubricated spherical joints

TL;DR: In this article, a computational methodology for analysis of spatial flexible multibody systems, considering the effects of the clearances and lubrication in the system spherical joints, is presented, where the dry contact forces are evaluated through a Hertzian-based contact law, which includes a damping term representing the energy dissipation.
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Simulation of planar flexible multibody systems with clearance and lubricated revolute joints

TL;DR: In this article, a planar absolute nodal coordinate formulation based on the locking-free shear deformable beam element is implemented to discretize the flexible bodies and a continuous contact-impact model is used to evaluate the contact force, in which energy dissipation in the form of hysteresis damping is considered.
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Interval uncertain method for multibody mechanical systems using Chebyshev inclusion functions

TL;DR: In this article, a Chebyshev inclusion function based on the truncated Chebyhev series is proposed to achieve sharper and tighter bounds for meaningful solutions of interval functions, to effectively handle the overestimation caused by the wrapping effect, intrinsic to interval computations.
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A semi-implicit level set method for structural shape and topology optimization

TL;DR: The proposed method is capable of creating new holes freely inside the design domain via boundary incorporating, splitting and merging processes, which makes the final design independent of initial guess, and helps reduce the probability of converging to a local minimum.