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Peng Zuo

Researcher at Nanyang Technological University

Publications -  15
Citations -  262

Peng Zuo is an academic researcher from Nanyang Technological University. The author has contributed to research in topics: Finite element method & Computer science. The author has an hindex of 6, co-authored 8 publications receiving 157 citations.

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Vibration analysis of combined functionally graded cylindrical-conical shells coupled with annular plates in thermal environment

TL;DR: In this paper , the free and transient vibration behaviors of the combined functionally graded cylindrical-conical shells coupled with annular plates considering the thermo-mechanical coupling effect were derived.
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Acoustoelastic guided waves in waveguides with arbitrary prestress

TL;DR: In this article, a semi-analytical finite element (SAFE) model was developed by considering the acousto-elastic effect in the semianalytical FAE model, and implemented into a commercial software package.
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Modal properties of elastic surface waves in the presence of material anisotropy and prestress

TL;DR: A method, combining the semi-analytical finite element (SAFE) method and perfectly matched layers (PMLs), is proposed in this paper for computation of the modal properties of surface waves, providing a powerful forward modelling to understand the response of surface Waves to material anisotropy and prestress.
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Investigation of nonlinear ultrasonic guided waves in open waveguides based on perfectly matched layers.

TL;DR: It is interesting to find out that the amplitude of the attenuated second harmonic wave in immersed waveguides can keep constant with propagation distance, only if the primary wave is non-leaky, which may bring potential non-destructive test applications for underwater inspections.
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A new meshfree approach for vibration analysis of arbitrary restrained laminated composite cylindrical shell under thermal environment

TL;DR: In this paper , a mesh-free approach for thermal vibration analysis of laminated composite cylindrical shell subject to arbitrary boundary conditions is presented, where the boundaries of the laminated structures are constrained by artificial springs with variable stiffness.