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Testing Analysis of Composite Ground with Grouting Piles and Deep Mixing Piles
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作者 邵俐 刘松玉 邵信发 《Journal of Southeast University(English Edition)》 EI CAS 2001年第2期65-68,共4页
This paper discusses a new technique to improve soft ground with grouting piles and deep mixing piles. The bearing capacity of composite ground and the stress ratio between piles and soil is discussed by means of the ... This paper discusses a new technique to improve soft ground with grouting piles and deep mixing piles. The bearing capacity of composite ground and the stress ratio between piles and soil is discussed by means of the static test. Based on Mindlin solution and Boussinesq solution, the additional stress and settlement of the composite ground are acquired.Compared the practical value with calculation, a better calculating method is confirmed. 展开更多
关键词 grouting piles Mindlin solution boussinesq solution deep mixing piles
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Lump Solution of (2+1)-Dimensional Boussinesq Equation 被引量:5
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作者 马彩虹 邓爱平 《Communications in Theoretical Physics》 SCIE CAS CSCD 2016年第5期546-552,共7页
A class of lump solutions of(2+1)-dimensional Boussinesq equation are obtained with the help of Maple by using Hirota bilinear method.Some contour plots with different determinant values are sequentially made to show ... A class of lump solutions of(2+1)-dimensional Boussinesq equation are obtained with the help of Maple by using Hirota bilinear method.Some contour plots with different determinant values are sequentially made to show that the corresponding lump solution tends to zero when the determinant approaches zero.The particular lump solutions with specific values of the involved parameters are plotted,as illustrative examples. 展开更多
关键词 lump solution boussinesq equation exact solution soliton Hirota bilinear method
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Exact Solutions of Atmospheric(2+1)-Dimensional Nonlinear Incompressible Non-hydrostatic Boussinesq Equations
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作者 Ping Liu Ya-Xiong Wang +1 位作者 Bo Ren Jin-Hua Li 《Communications in Theoretical Physics》 SCIE CAS CSCD 2016年第12期595-608,共14页
Exact solutions of the atmospheric(2+1)-dimensional nonlinear incompressible non-hydrostatic Boussinesq(INHB) equations are researched by Combining function expansion and symmetry method. By function expansion, severa... Exact solutions of the atmospheric(2+1)-dimensional nonlinear incompressible non-hydrostatic Boussinesq(INHB) equations are researched by Combining function expansion and symmetry method. By function expansion, several expansion coefficient equations are derived. Symmetries and similarity solutions are researched in order to obtain exact solutions of the INHB equations. Three types of symmetry reduction equations and similarity solutions for the expansion coefficient equations are proposed. Non-traveling wave solutions for the INHB equations are obtained by symmetries of the expansion coefficient equations. Making traveling wave transformations on expansion coefficient equations, we demonstrate some traveling wave solutions of the INHB equations. The evolutions on the wind velocities, temperature perturbation and pressure perturbation are demonstrated by figures, which demonstrate the periodic evolutions with time and space. 展开更多
关键词 nonlinear incompressible non-hydrostatic boussinesq equations exact solutions symmetries function expansion
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