Pressure-dependent permeability of unsaturated porous media produces flow by vibration

被引:0
|
作者
Buermann, W [1 ]
机构
[1] Univ Karlsruhe, Inst Hydromech, D-76128 Karlsruhe, Germany
关键词
D O I
暂无
中图分类号
TQ [化学工业];
学科分类号
0817 ;
摘要
As fluids and porous media are compressible, particularly if free gases are present in the fluid and/or at the pore wall, the permeability of such media varies as a function of the fluid pressure. Under high fluid pressure the permeability increases and under low pressure it decreases. Mechanical vibrations discharged into porous media make the fluid pressure vary and, thus, cause flow by vibration which is directed out of the vibration source. With regard to the specific use of mechanical vibrations for soil remediation methods or injection techniques, for example, a Darcy equation based theory and the fundamental principles of such flows are presented. Hereby, the permeability included in the Darcy equation is a pressure-dependent parameter. The stationary pressure line equation and, in the case of a sine vibration, the equation of the time averaged Darcy velocity are given as a function of the gas content in the fluid and at the pore wall.
引用
收藏
页码:139 / 148
页数:10
相关论文
共 50 条
  • [1] Flow by vibration in porous media due to pressure-dependent permeability
    Buermann, W
    Kinzel, J
    FIRST INTERNATIONAL CONFERENCE ON REMEDIATION OF CHLORINATED AND RECALCITRANT COMPOUNDS, VOL 2: NONAQUEOUS-PHASE LIQUIDS, 1998, : 43 - 48
  • [2] Integral solutions for transient fluid flow through a porous medium with pressure-dependent permeability
    Wu, YS
    Pruess, K
    INTERNATIONAL JOURNAL OF ROCK MECHANICS AND MINING SCIENCES, 2000, 37 (1-2) : 51 - 61
  • [3] Unsteady Flow of Shear-Thinning Fluids in Porous Media with Pressure-Dependent Properties
    Sandro Longo
    Vittorio Di Federico
    Transport in Porous Media, 2015, 110 : 429 - 447
  • [4] Unsteady Flow of Shear-Thinning Fluids in Porous Media with Pressure-Dependent Properties
    Longo, Sandro
    Di Federico, Vittorio
    TRANSPORT IN POROUS MEDIA, 2015, 110 (03) : 429 - 447
  • [5] A scalable variational inequality approach for flow through porous media models with pressure-dependent viscosity
    Mapakshi, N. K.
    Chang, J.
    Nakshatrala, K. B.
    JOURNAL OF COMPUTATIONAL PHYSICS, 2018, 359 : 137 - 163
  • [6] The unsaturated flow in porous media with dynamic capillary pressure
    Milisic, Josipa-Pina
    JOURNAL OF DIFFERENTIAL EQUATIONS, 2018, 264 (09) : 5629 - 5658
  • [7] Mathematical models for fluids with pressure-dependent viscosity flowing in porous media
    Fusi, Lorenzo
    Farina, Angiolo
    Rosso, Fabio
    INTERNATIONAL JOURNAL OF ENGINEERING SCIENCE, 2015, 87 : 110 - 118
  • [8] INVERSE ANALYSIS TO OBTAIN THE PRESSURE-DEPENDENT PERMEABILITY OF MICRO/NANO POROUS MATERIALS
    Liu, Lei-Lei
    Sun, Feng-Xian
    Xia, Xin-Lin
    HEAT TRANSFER RESEARCH, 2020, 51 (16) : 1445 - 1454
  • [9] Inverse Analysis to Obtain the Pressure-dependent Permeability of Micro/Nano Porous Materials
    Liu L.-L.
    Sun F.-X.
    Xia X.-L.
    Heat Transfer Research, 2020, 51 (16): : 1445 - 1454
  • [10] Modelling of the porous medium flow with pressure-dependent viscosity and drag coefficient
    Marusic-Paloka, Eduard
    Pazanin, Igor
    ZEITSCHRIFT FUR NATURFORSCHUNG SECTION A-A JOURNAL OF PHYSICAL SCIENCES, 2023, 78 (09): : 823 - 832