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Energy-based dynamic parameter identification for Pasternak foundation model 被引量:1
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作者 Wang-Xi Zhang Wei-Lei Lv +3 位作者 Jin-Yi Zhang Xiong Wang Hyeon-Jong Hwang Wei-Jian Yi 《Earthquake Engineering and Engineering Vibration》 SCIE EI CSCD 2021年第3期631-643,共13页
Parameter identification of Pasternak foundation models(PFM)is never satisfactory,which discourages the application and popularization of PFM.In the present study,an energy-based model to predict the dynamic foundatio... Parameter identification of Pasternak foundation models(PFM)is never satisfactory,which discourages the application and popularization of PFM.In the present study,an energy-based model to predict the dynamic foundation coefficients was proposed using the vibration kinetic energy and potential energy of a Pasternak foundation-rigid plate system.On the basis of the Pasternak foundation,the relationship among the natural frequency,dynamic foundation coefficients,rigid plate configuration,and vibrating soil equivalent mass per unit area was considered.To obtain the natural frequencies of the Pasternak foundation-rigid plate system,dynamic tests were performed.Using two or more dynamic test results of various rigid plates on a foundation,a set of equations of dynamic foundation coefficients was set up to directly identify the foundation coefficients and equivalent mass per unit area of vibrating soil.The feasibility of the proposed method was verified by comparing it with the outdoor and indoor test results and finite element analysis results.When the proposed method is used to obtain the dynamic parameters,PFM can be generalized and applied more widely in engineering practice. 展开更多
关键词 Pasternak foundation dynamic tests vibrating soil mass dynamic foundation coefficients dynamic characteristics
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Local buckling of thin plate on tensionless elastic foundations under interactive uniaxial compression and shear 被引量:1
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作者 Iianghui Dong Xing Ma +1 位作者 Yan Zhuge Julie E.Mills 《Theoretical & Applied Mechanics Letters》 CAS CSCD 2018年第2期75-82,共8页
This paper uses a mathematical method to develop an analytical solution to the local buckling behaviour of long rectangular plates resting on tensionless elastic Winkler foundations and under combined uniform longitud... This paper uses a mathematical method to develop an analytical solution to the local buckling behaviour of long rectangular plates resting on tensionless elastic Winkler foundations and under combined uniform longitudinal uniaxial compressive and uniform in-plane shear loads. Fitted formulas are derived for plates with clamped edges and simplified supported edges. Two examples are given to demonstrate the application of the current method: one is a plate on tensionless spring foundations and the other is the contact between the steel sheet and elastic solid foundation. Finite element (FE) analysis is also conducted to validate the analytical results. Good agreement is obtained between the current method and FE analysis. 展开更多
关键词 Buckling coefficient Contact buckling Winkler foundation Interaction curve Finite element analysis
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