1973
DOI: 10.1061/jsfeaq.0001885
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Finite Element Method Accuracy for Wave Propagation Problems

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Cited by 938 publications
(176 citation statements)
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“…e grid increases in size away from the charge, but it should be shorter than 1/8∼1/10 of the wavelength in general to properly reduce any wave distortions [23]. ere are a total of 317,456 elements and 428,532 nodes in the numerical simulation.…”
Section: E Numerical Tool and Equivalent Freezing Simulationmentioning
confidence: 99%
“…e grid increases in size away from the charge, but it should be shorter than 1/8∼1/10 of the wavelength in general to properly reduce any wave distortions [23]. ere are a total of 317,456 elements and 428,532 nodes in the numerical simulation.…”
Section: E Numerical Tool and Equivalent Freezing Simulationmentioning
confidence: 99%
“…According to Kuhlemeyer and Lysmer [23] to accurately represent the wave transmission through a model, the spatial element size, Δl, should be smaller than approximately one-tenth to one-eighth of the input wavelength associated with the highest frequency of the input wave.…”
Section: Modeling Proceduresmentioning
confidence: 99%
“…Therefore, the anchors' pre-tensioning load was set to 450 kN for all anchors in the design was scaled to 150 kN for 10 meter-height excavations due to 3 meters horizontal spacing of anchors and 180 kN for 20 m excavations due to 2.5 m meters horizontal spacing. Kulhemeyer and Lysmer (1973) [18] suggested that zone dimensions in a finite difference analysis be one-tenth to one-eighth of the input wavelength's highest frequency component for proper wave propagation in dynamic analyses. In the present study, the wavelength for H-1 and H-2 harmonic loads were 55 and 46.87 meters, respectively; hence the dimensions of the zones are 25 cm, and 50 cm in the models of 10m and 20m are qualified for the proper wave propagation condition for both models.…”
Section: Model Descriptionmentioning
confidence: 99%