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FINITE ELEMENT ANALYSIS OF WAVE PROPAGATION IN FLUID-SATURATED POROUS MEDIA 被引量:1

FINITE ELEMENT ANALYSIS OF WAVE PROPAGATION IN FLUID_SATURATED POROUS MEDIA
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摘要 With the porous media model based on mixture theory, a finite element formulation for dynamic transient analysis of fluid_saturated two_phase porous media is presented. Time integration of the equation, deduced with penalty method, can be performed by using implicit or explicit method. One_dimensional wave propagation in column under step loading and impulsive loading are analyzed with the developed finite element program. The obtained curves of displacements, velocities, effective stresses and pore pressures against time demonstrate the existence of wave propagation phenomena, which coincide with the theoretical results. With the porous media model based on mixture theory, a finite element formulation for dynamic transient analysis of fluid_saturated two_phase porous media is presented. Time integration of the equation, deduced with penalty method, can be performed by using implicit or explicit method. One_dimensional wave propagation in column under step loading and impulsive loading are analyzed with the developed finite element program. The obtained curves of displacements, velocities, effective stresses and pore pressures against time demonstrate the existence of wave propagation phenomena, which coincide with the theoretical results.
出处 《Applied Mathematics and Mechanics(English Edition)》 SCIE EI 1999年第12期1331-1341,共11页 应用数学和力学(英文版)
关键词 porous media wave propagation finite element method porous media wave propagation finite element method
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  • 1Prof. Dr.-Ing Reint Boer,Prof. Dr.-Ing Wolfgang Ehlers,Dr. Zhangfang Liu.One-dimensional transient wave propagation in fluid-saturated incompressible porous media[J]. Archive of Applied Mechanics . 1993 (1)
  • 2de Boer R.Highlightin the historical developmentofthe porous media theory:toward aconsitent macroscopictheory. Applied Mechanics Reviews . 1995
  • 3Bowen R M.Compressible porous media by use ofthetheory of mixtures. InternatJEngrg Sci . 1982
  • 4Hughes TJR,Pister KS,Taylor RL.Implicit_explicitfiniteelementsin nonlineartransientanalysis. Computational Methods in Applied Mathematics . 1979
  • 5Biot A M.Thetheory ofpropagation ofelastic wavein afluid_saturated poroussolid, ⅠLow_frequency range; ⅡHigher_frequency range. JAcoustSoc Amer . 1956
  • 6Bowen RM.Incompressibleporous mediaby use ofthetheory of mixtures. InternatJEngrg Sci . 1980
  • 7Simon BR,Wu SS,Zienkiewicz OC,etal.Evaluation of u_w and u_πfinite elementmethodfordynamicresponse ofsaturated porous media using one_dimensional model. InternatJNumer Anal Methods Geomech . 1986

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