首页> 外文会议>Annual Russian-Polish-Slovak Seminar Theoretical Foundation of Civil Engineering >Discrete-Continual Finite Element Method for Semianalytical Analysis of Plates on Two-Parameter Elastic Foundation.Part 1: Continual Formulations of the Problem and Approximations
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Discrete-Continual Finite Element Method for Semianalytical Analysis of Plates on Two-Parameter Elastic Foundation.Part 1: Continual Formulations of the Problem and Approximations

机译:两个参数弹性基础的平板半角分析的离散 - 连续有限元方法。第1页:问题和近似的持续配方

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This paper is proposed discrete-continual finite element method(DCFEM)for semianalytical analysis of plates on two-parameter elastic foundation.First of all,the operational and discrete-continual formulations of the problem are described,then the approximation of unknown functions and its partial derivatives are obtained.Later the internal forces,local stiffness matrices and local load vectors are evaluated,then these local vectors and matrices are assembled to obtain resultant multipoint boundary problem and in the final step the problem is solved by the exact analytical method.This method allowed to obtain exact analytical solutions of boundary problems along the regular direction,and these solutions remain exact for arbitrary influences such as any force or moment,soil parameters,intermediate constraints and connections.Using this method,the problem remains continual in the one direction(basic),while the discrete(finite element)approximation is carried out with respect to the non-basis direction.The structural discontinuities in the analytical direction can be taken into account,by addition of new appropriate boundary conditions at the relevant section.The DCFEM increases the accuracy of the solution and significantly reduces the computational efforts,especially within analysis of extended plates such as strip foundations.
机译:本文提出了用于双参数弹性基础的板的半衰有分析的离散 - 连续有限元方法(DCFEM)。首先,描述了该问题的操作和离散 - 持续配方,那么未知功能的近似值及其获得局部衍生物。评估内部力,局部刚度矩阵和局部载荷矢量,然后组装这些局部载体和矩阵以获得结果的多点边界问题,并且在最后一步中通过精确的分析方法解决问题。本文允许沿规则方向获得边界问题的精确分析解的方法,并且这些解决方案仍然是任意影响,例如任何力或力矩,土壤参数,中间约束和连接。这种方法,在一个方向上保持不断的问题(基本),而离散(有限元)近似是关于非ba执行的SIS方向。通过在相关部分添加新的适当边界条件,可以考虑分析方向的结构不连续性。DCFEM增加了解决方案的准确性,并显着降低了计算工作,特别是在延长板的分析中作为地面基础。

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