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Dive into the research topics where Zheng Lv is active.

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Featured researches published by Zheng Lv.


Journal of Computational Acoustics | 2017

An Interval Reduced Basis Approach and its Integrated Framework for Acoustic Response Analysis of Coupled Structural-Acoustic System

Zheng Lv; Zhiping Qiu; Qi Li

An interval reduced basis approach (IRBA) is presented for analyzing acoustic response of coupled structural-acoustic system with interval parameters. Simultaneously an integrated framework based on IRBA is established to deal with uncertain acoustic propagation using deterministic finite element (FE) software. The present IRBA aims to improve the accuracy of the conventional first-order approximation and also allow the efficient calculation of second-order approximation of acoustic response. In IRBA, acoustic response is approximated using a linear combination of interval basis vectors with undetermined coefficients. To get explicit expression of acoustic response in terms of interval parameters, the three terms of the second-order perturbation method are employed as basis vectors, and the variant of the Galerkin scheme is applied for derivation of the reduced-order system of equations. For the second-order approximation, the determination of acoustic response interval is reformulated into a series of quadratic programming problems, which are solved using the difference of convex functions (DC) algorithm effectively. The performance of IRBA and availability of the present framework are validated by numerical examples.


Archive | 2016

An Interval-Reduced-Basis Approach for Predicting Acoustic Response of Coupled Structural-Acoustic System

Zheng Lv; Zhiping Qiu; Qi Li

To predict and improve the acoustic behavior, an interval-reduced-basis approach is presented for acoustic response of coupled structural-acoustic system. In the present approach, the acoustic response is approximated by using a linear combination of interval-basis vectors with undetermined coefficients. The reduced-order equations are derived based on Galerkin scheme to compute the undetermined coefficients. In addition, the determination of the acoustic response range is transformed into a sequence of quadratic programming problems subject to box constraints, which are computed using the DC algorithm effectively. Numerical example is presented to demonstrate the implementation of the present approach and show that the new approach has a good accuracy and efficiency.


International Journal for Numerical Methods in Engineering | 2017

The vertex solution theorem and its coupled framework for static analysis of structures with interval parameters

Zhiping Qiu; Zheng Lv


Composite Structures | 2018

Uncertainty modeling for vibration and buckling behaviors of functionally graded nanobeams in thermal environment

Zheng Lv; Hu Liu


Microfluidics and Nanofluidics | 2017

Flexural wave propagation in fluid-conveying carbon nanotubes with system uncertainties

Hu Liu; Zheng Lv; Qi Li


International Journal of Mechanical Sciences | 2017

Nonlinear bending response of functionally graded nanobeams with material uncertainties

Zheng Lv; Hu Liu


Acta Mechanica Sinica | 2016

A direct probabilistic approach to solve state equations for nonlinear systems under random excitation

Zheng Lv; Zhi ping Qiu


International Journal of Mechanics and Materials in Design | 2018

Effect of uncertainty in material properties on wave propagation characteristics of nanorod embedded in elastic medium

Zheng Lv; Hu Liu; Qi Li


Composite Structures | 2018

Nonlinear free vibration analysis of defective FG nanobeams embedded in elastic medium

Zheng Lv; Zhiping Qiu; Jingjing Zhu; Bo Zhu; Wenyu Yang


Physica A-statistical Mechanics and Its Applications | 2018

Vibration and instability analysis of flow-conveying carbon nanotubes in the presence of material uncertainties

Hu Liu; Zheng Lv

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Qi Li

Beihang University

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