期刊文献+

下卧饱和半空间粘弹性土层上基础阻抗函数的分析 被引量:2

Dynamic impedance of foundations on viscoelastic stratum and saturated elastic half-space
下载PDF
导出
摘要 由于地下水的影响,实际土层一般由含水土层和不含水土层组成。由于求解的复杂性,目前基础阻抗函数的求解中很少考虑这种地基情形。根据干土是饱和土的特殊情形这一事实,通过将液相压缩模量、孔隙比以及惯性耦合质量密度取为零,可以使干土的动力反应统一到饱和土动力反应求解方案中,从而可通过饱和地基上基础阻抗函数的一种求解方法,解决饱和土和干土并存时基础阻抗函数的求解问题。地基无限域的影响通过局部透射人工边界考虑。通过算例验证了该方法的可行性,并考察了干土层厚度以及基础埋深对动力阻抗的影响。 In general, the soil stratum consists of two-phase saturated poroelastic zones and single-phase viscoelastic zones duo to ground water. In most cases of dynamic impedance analysis, the soil has been assumed to be a viscoelastic or saturated medium. Little attention has been paid to the analysis of foundation on stratum consisting viscoelastic and saturated soil. Based on the fact that single-phase soil is a special case of two-phase saturated soil, the dynamic analysis of single-phase soil can be unified into the analysis of saturated soil by setting the bulk modulus of pore fluid, porosity and the coupling mass den- sity to be zero. Thus, the dynamic impedance of foundations on viscoelastic and saturated stratum can be analyzed by a method for saturated medium case. The technique is applied to the computation of the dynamic impedance of rectangular foun- dations on viscoelastic and saturated stratum. The effect of dry soil thickness and the embedded depth of foundation on the dynamic impedance are examined.
作者 陈少林 甄澄
出处 《振动工程学报》 EI CSCD 北大核心 2012年第4期446-452,共7页 Journal of Vibration Engineering
基金 国家自然科学基金资助项目(50978135 51178222) 江苏省自然基金资助项目(BK2008396) 东南大学混凝土及预应力混凝土结构教育部重点实验室开放课题
关键词 饱和弹性多孔介质 土-结构动力相互作用 局部透射人工边界 基础阻抗函数 saturated poro-elastic medium soil-structure interaction local transmitting artificial boundary impedance matrixof foundations
  • 相关文献

参考文献14

  • 1Luco J E,Westmann R A. Dynamic response of circu- lar footings [J]. Journal of Engineering Mechanics, ASCE,1971,97(5) :1 381--1 395.
  • 2Veletsos A S,Wei Y T. Lateral and rocking vibration of footings[J] Journal of Soil Mechanics and Founda- tion, ACSE,1971,97(5):l 227--1 248.
  • 3Wong H L,Luco J E. Dynamic response of rigid foun- dation of arbitrarily shape[J]. Earthquake Engineer- ing and Structural Dynamics, 1976,4 (6) . 3--16.
  • 4Gazetas G,Tassoulas J 1. Horizontal stifness of arbi- trarily shaped embedded foundations [J]. Journal of Geotechnical Engineering, ASCE, 1987,113 (5) . 440-- 457.
  • 5Halpern M R, Christiano P. Steady-state harmonic response of a rigid plate bearing on a liquid-saturated poroelastic hatfspace[J]. Earthquake Engineering and Structural Dynamics, 1986,14 : 439--454.
  • 6Kassir M K, Xu J. Interaction functions of a rigid strip bonded to saturated elastic half-space [J]Int. Solids Structures, 1988,24 (9) : 915--936.
  • 7Bougacha S, Roesser J M, Tassoulas J L. Dynamic stiffness of foundations on fluid-filled poro-elastic stratum [J]. Journal of Engineering Mechanics, 1993, 119(8):1 649--1 662.
  • 8Chopra M B,Dargush G F. Boundary element analysisof stresses in an axisymmetric soil mass undergoing consolidation, [J]Numerical and Analytical Methods in Geomechanics, 1995,19: 195--218.
  • 9Japon B R, Gallego R, Dominguez J. Dynamic stiff- ness of foundations on saturated poroelastic soils[J]. Journal of Engineering Mechanics, 1997, 123 ( 11 ) : 1 121--1 129.
  • 10Jin B, Liu H. Rocking vibration of rigid disk on satu- rated poro-elastie medium [J]. Soil Dynamic and Earthquake Engineering, 2000,19 : 469--472.

二级参考文献17

  • 1陈少林.[D].中国地震局工程力学研究所,2002.146~147.
  • 2Liao Zhenpeng. 2001. Transmitting boundary and radiation condition at infinity[J] SCIENCE IN CHINA (Series E), 44(2): 177-186.
  • 3Simon B R, Zienkiewicz O C, Paul D K. 1984. An analytical solution for the transient response of saturated porous elastic solidsl[J]. Int J Numer Anal Methods Geomech , 8:381-398.
  • 4Wolf J P, Song C. 1996. Finite-Element Modelling of Unbounded Media[M]. John WILEY, SONS, Chi Chesper.
  • 5Chen J. 1994. Time domain fundamental solution to Blot's complete equations of dynamic poroelasticity part I: Two-dimensional solution[J]. Int J Solids Struct, 31(10): 1 447-1 490.
  • 6Clayton R, Engquist B. 1977. Absorbing boundary conditions for acoustic and elastic wave equations[J]. Bull Seism Soc Amer, 67:1 529-1 540.
  • 7Givoli D, Keller J B. 1990. Non-reflecting boundary conditions for elastic waves[J]. Wave Motion, 12:261-279.
  • 8Higdon R L. 1987. Numerical absorbing boundary conditions for the wave equation[J]. Math Comput, 49:65-90.
  • 9Liao Z P. 1996. Extrapolation nonreflecting boundary conditions[J]. Wave Motion, 24:117-138.
  • 10廖振鹏.工程波动理论导论(第二版)[M].科学出版社,2001..

共引文献25

同被引文献15

引证文献2

二级引证文献13

相关作者

内容加载中请稍等...

相关机构

内容加载中请稍等...

相关主题

内容加载中请稍等...

浏览历史

内容加载中请稍等...
;
使用帮助 返回顶部