Yu Wang

Dr. Yu Wang


Research Focus & Metrics

Academic Career Length

3Years (2024-Present)

(Calculated once Scilit publication data is synced: current year − year of first publication + 1)

Representative Publications

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17 January 2025 in Journal of Computational and Nonlinear Dynamics
Verified
Journal Article
Closed access
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ZYZuqing Yu
Zuqing Yu
ZLZhuo Liu
Zhuo Liu
YWYu Wang
Yu Wang
QTQinglong Tian
Qinglong Tian
The viscoelastic dynamic model of flexible multibody coupled with large rotation and deformation can be described by the absolute nodal coordinate formulation (ANCF). However, with the increase of degrees-of-freedom, the computational cost of viscoelastic multibody systems will be very high. In addition, for nonproportionally viscoelastic flexible multibody systems, the orthogonality and superposition of complex modes only exist in the state space. In this investigation, a systematical procedure of model reduction method for viscoelastic flexible multibody systems described by ANCF is proposed based on the complex modal synthesis method. First, the whole motion process of the system is divided into a series of quasi-static equilibrium configurations. Then the dynamic equation is locally linearized based on the Taylor expansion to obtain the constant tangent stiffness matrix and damping matrix. The initial modes and modal coordinates need to be updated for each subinterval. A modal selection criterion based on the energy judgment is proposed to ensure the energy conservation and accuracy by the minimum number of truncations. Finally, three numerical examples are carried out as verification. Simulation results indicate that the method proposed procedure reduces the system scale and improves the computational efficiency under the premise of ensuring the simulation accuracy.

1 August 2024
Verified
Book Chapter
Open access
PDF file
JLJian Liu
Jian Liu
YWYu Wang
Yu Wang
'Correction to: Analytical Analysis of Nonlinear Vortex-Induced Vibration of Pipes Conveying Fluid' published in 'Advances in Applied Nonlinear Dynamics, Vibration, and Control – 2023'