1967
DOI: 10.2208/jscej1949.1967.144_20
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Elastic Displacement of Multi-Layer Soil Systems

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“…In the case of three-dimensional elastic problems to satisfy boundary conditions with complicated shapes in an infinite solid, Hirai and Satake [38,39] proposed the analytical method of utilizing transformations between functions in cylindrical coordinates and those in spherical ones. For threedimensional elastic problems encountered in multi-layered soil systems, it becomes more difficult to satisfy accurately the boundary conditions between each layer in proportion to increase in soil layers because of the complication of integrations [21,22,34] included in three-dimensional elastic analyses. Furthermore, the three-dimensional elastic analyses for rectangular foundations have a tendency to become more complicated than circular foundations.…”
Section: Equivalent Thickness and Equivalent Elastic Modulus Of Multimentioning
confidence: 99%
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“…In the case of three-dimensional elastic problems to satisfy boundary conditions with complicated shapes in an infinite solid, Hirai and Satake [38,39] proposed the analytical method of utilizing transformations between functions in cylindrical coordinates and those in spherical ones. For threedimensional elastic problems encountered in multi-layered soil systems, it becomes more difficult to satisfy accurately the boundary conditions between each layer in proportion to increase in soil layers because of the complication of integrations [21,22,34] included in three-dimensional elastic analyses. Furthermore, the three-dimensional elastic analyses for rectangular foundations have a tendency to become more complicated than circular foundations.…”
Section: Equivalent Thickness and Equivalent Elastic Modulus Of Multimentioning
confidence: 99%
“…Equation (23) with Equations (7)-(18) is used. The deflection factor F is defined as F = w/(2aq(1 − Figures 33 and 34 that compared with the rigorous solutions given by Ueshita and Mayerhof [21,22], ELSA and GAMES, Simons et al's method is incapable of predicting rigorous solutions, however, the FEM and the proposed method can describe the tendency of rigorous solutions accurately. Figure 35 shows the relationships between ratio of stiffness E 2 /E 3 and the normalized vertical stress z2 /q in the centre of interface between the second and the third layers for the case where a/H 2 = 1.0, H 1 /H 2 = 1.0 and * 1 = 2 = 3 = 0.5.…”
Section: Analyses Of Immediate Settlement and Vertical Stressmentioning
confidence: 99%
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