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Featured researches published by Zheng Zhoulian.


Applied Mathematics and Mechanics-english Edition | 2003

Large deformation of circular membrane under the concentrated force

Chen Shan-lin; Zheng Zhoulian

Making use of basic equation of large deformation of circular membrane under the concentrated force and its boundary conditions and Hencky transformation, the problems of nonlinear boundary condition were solved. The Hencky transformation was extended and a exact solution of large deformation of circular membrane under the concentrated force has been obtained.


Mathematical Problems in Engineering | 2009

Free Vibration Analysis of Rectangular Orthotropic Membranes in Large Deflection

Zheng Zhoulian; Liu Changjiang; He Xiaoting; Chen Shan-lin

This paper reviewed the research on the vibration of orthotropic membrane, which commonly applied in the membrane structural engineering. We applied the large deflection theory of membrane to derive the governing vibration equations of orthotropic membrane, solved it, and obtained the power series formula of nonlinear vibration frequency of rectangular membrane with four edges fixed. The paper gave the computational example and compared the two results from the large deflection theory and the small one, respectively. Results obtained from this paper provide some theoretical foundation for the measurement of pretension by frequency method; meanwhile, the results provide some theoretical foundation for the research of nonlinear vibration of membrane structures and the response solving of membrane structures under dynamic loads.


Mathematical Problems in Engineering | 2010

L-P Perturbation Solution of Nonlinear Free Vibration of Prestressed Orthotropic Membrane in Large Amplitude

Liu Changjiang; Zheng Zhoulian; He Xiaoting; Sun Junyi; Song Wei-ju; Xu Yun-ping; Long Jun

This paper reviewed the research on the nonlinear free vibration of pre-stressed orthotropic membrane, which is commonly applied in building membrane structures. We applied the L-P perturbation method to solve the governing equations of large amplitude nonlinear free vibration of rectangular orthotropic membranes and obtained a simple approximate analytical solution of the frequency and displacement function of large amplitude nonlinear free vibration of rectangular membrane with four edges simply supported. By giving computational examples, we compared and analyzed the frequency results. In addition, vibration mode of the membrane and displacement and time curve of each feature point on the membrane surface were analyzed in the computational example. Results obtained from this paper provide a simple and convenient method to calculate the frequency and lateral displacement of nonlinear free vibration of rectangular orthotropic membranes in large amplitude. Meanwhile, the results provide some theoretical basis for solving the response of membrane structures under dynamic loads and provide some computational basis for the vibration control and dynamic design of building membrane structures.


Mathematical Problems in Engineering | 2011

The Nonlinear Instability Modes of Dished Shallow Shells under Circular Line Loads

Liu Changjiang; Zheng Zhoulian; Huang Cong-Bing; He Xiaoting; Sun Junyi; Chen Shan-lin

This paper investigated the nonlinear stability problem of dished shallow shells under circular line loads. We derived the dimensionless governing differential equations of dished shallow shell under circular line loads according to the nonlinear theory of plates and shells and solved the governing differential equations by combing the free-parameter perturbation method (FPPM) with spline function method (SFM) to analyze the nonlinear instability modes of dished shallow shell under circular line loads. By analyzing the nonlinear instability modes and combining with concrete computational examples, we obtained the variation rules of the maximum deflection area of initial instability with different geometric parameters and loading action positions and discussed the relationship between the initial instability area and the maximum deflection area of initial instability. The results obtained from this paper provide some theoretical basis for engineering design and instability prediction and control of shallow-shell structures.


Applied Mechanics and Materials | 2012

The Large Deflection of the Orthotropic and Rectangular Membrane under the External Distributed Load

Long Jun; Zheng Zhoulian; Liu Changjiang; Song Wei-ju; Yin Hui Zhang; Hong Zeng

This paper reviews research on the large deflection of the orthotropic and rectangular membrane under the distributed load. Through building the theoretical model of the orthotropic and rectangular membrane under the distributed load, the authors deduce the equations set of the membrane which has the effect of pretension and solve the equations set with the perturbation method. The authors obtain the relational expression between the maximum deflection of the membrane’s centre point and the external load, then make a comparison between the large deflection and the small deflection. At last, With the example, the authors analyze the change of the deflection of the centre point of the membrane along the external load, and the length of the side, and the large or small of the pretension and other parameter.


Applied Mathematics and Mechanics-english Edition | 2004

Stress field at a tip of a prefabricated spiral V-notch

Zheng Zhoulian; Chen Shan-lin; Ye Xiao-ming

Based on the tranditional V-notched blasting, a technique of spirally V-notched blasting to loosen earth and rock was presented. Fracture mechanics and Westergaard stress function were adopted to build a complex stress function to derive the plane stress and strain fields at one tip of the crack under a quasi-static pressure. An expression was formulated to define the stress intensity factor of spiral V-notch loosen blasting. Factors that have effects on the stress intensity factor were studied. It is demonstrated that spiral V-notch loosen blasting is an extension of vertical V-notch blasting, straight cracking, and alike theories.


Archive | 2014

Method for determining resilience of prestressed circular film under uniformly-distributed load

Sun Junyi; Zheng Zhoulian; He Xiaoting; Cai Zhenhong; Cao Liang; Lian Yongsheng; He Cao


Archive | 2015

Determination method for maximum stress of large-turning angle circular membrane under uniformly distributed load

He Xiaoting; Sun Junyi; Lian Yongsheng; Cai Zhenhong; Zheng Zhoulian; Wang Zhi; Xie Xiaojun


Archive | 2015

Method for determining maximum deflection of large-deflection-angle circular membrane under uniformly distributed load

Sun Junyi; He Xiaoting; Lian Yongsheng; Zheng Zhoulian; Cai Zhenhong; Yang Peng; Yang Zhixin


Archive | 2014

Method for determining maximum stress value of prestress circular thin film under uniformly-distributed loads

He Xiaoting; Sun Junyi; Zheng Zhoulian; Cai Zhenhong; Cao Liang; Lian Yongsheng; Pei Xinxin

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Long Jun

Chongqing University

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