2019
DOI: 10.1142/s0219455419501062
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Dynamic Response of 3D Surface/Embedded Rigid Foundations of Arbitrary Shapes on Multi-Layered Soils in Time Domain

Abstract: Significant differences between the predicted and measured dynamic response of 3D rigid foundations on multi-layered soils in the time domain were identified due to the existence of uncertainties, which makes the issue a complicated one. In this study, a numerical method was developed to determine the dynamic responses of 3D rigid surfaces and embedded foundations of arbitrary shapes that are bonded to a multi-layered soil in the time domain. First, the dynamic stiffness matrices of the rigid foundations in th… Show more

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Cited by 9 publications
(4 citation statements)
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“…Formulation for transformation matrix 0, can be found in previous works by various authors, e.g. [38]. The system can also contain non-associated 'free' SSI nodes, which are not part of any rigid object.…”
Section: Rigid Structures Interacting With the Soilmentioning
confidence: 99%
“…Formulation for transformation matrix 0, can be found in previous works by various authors, e.g. [38]. The system can also contain non-associated 'free' SSI nodes, which are not part of any rigid object.…”
Section: Rigid Structures Interacting With the Soilmentioning
confidence: 99%
“…In CRA‐related research, Wolf et al 26,27 and Wang et al 28 used CRA to fit the basic frequency response function, established different first‐ and second‐order spring‐damping models, and provided a posterior method for ensuring the stability of the identification result. Wu et al, 29 Zhou et al, 30 and Sun et al 31 used the polynomial elimination method to expand the rational function into continued fractions and established different nested lumped‐parameter models; Okada et al 32 used the least‐squares method to fit the foundation frequency response function and established a time‐domain differential equation to solve the foundation response; Birk et al 33 fitted the frequency response function of the dynamic stiffness of the hydrodynamic pressure on a dam; Zhao et al 34,35 used the penalty function method 36 to fit the frequency response functions of soil and water to ensure the stability of the identification result; and Han et al 37 and Zhang et al 38 studied the rational approximation of the dynamic stiffness matrix of a rigid foundation and an underground pipeline and conducted a time‐domain dynamic analysis of the research object using the mixed variable method. In DRA‐related research, Wolf et al 39 and Safak et al 40 used rational functions to fit the foundation frequency response function and gave the stability conditions for the DRA based on the posterior method; Paronesso et al 41 used the method of equilibrium approximation to derive the difference equation for the interaction force and displacement and expressed it as a DRA; Laudon et al 42 used the method of Safak 40 .…”
Section: Introductionmentioning
confidence: 99%
“…And the specific function setting of embedded software is also changed according to the needs of users, and in recent years, it is constantly enriching its specific functions to meet the advanced market demand and the development of the whole industry. On the other hand, embedded software also has the characteristics of flexibility [5].…”
Section: Introductionmentioning
confidence: 99%