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Dynamic Response of Fluid-Single Leg Gravity Platform-Soil Interaction System 被引量:1

Dynamic Response of Fluid-Single Leg Gravity Platform-Soil Interaction System
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摘要 An approximate method is presented to investigate the earthquake response of the fluid-single leg (shortened for S. L.) gravity platform-soil interaction system. By assuming a suitable form of the velocity potential of the radiation waves and by using the motion equation and the boundary conditions, the unknown coefficients can be obtained. Thereafter the function of frequency for the interaction system may also be obtained. In this paper, the difference of the system dynamic response between rigid foundation is analyzed and the influences of the various foundation geometric dimension and the various water-depth on the hydrodynamic loading and dynamic response of the system is illustrated. An approximate method is presented to investigate the earthquake response of the fluid-single leg (shortened for S. L.) gravity platform-soil interaction system. By assuming a suitable form of the velocity potential of the radiation waves and by using the motion equation and the boundary conditions, the unknown coefficients can be obtained. Thereafter the function of frequency for the interaction system may also be obtained. In this paper, the difference of the system dynamic response between rigid foundation is analyzed and the influences of the various foundation geometric dimension and the various water-depth on the hydrodynamic loading and dynamic response of the system is illustrated.
机构地区 Tongji Univ
出处 《China Ocean Engineering》 SCIE EI 1993年第2期187-195,共9页 中国海洋工程(英文版)
基金 This project is financially supported by the National Natural Science Foundation of China
关键词 Approximation theory Dynamic loads Dynamic response Earthquake resistance Equations of motion FLUIDS FOUNDATIONS Production platforms Soil structure interactions Vibrations (mechanical) Approximation theory Dynamic loads Dynamic response Earthquake resistance Equations of motion Fluids Foundations Production platforms Soil structure interactions Vibrations (mechanical)
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