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板元的英文

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"板元"怎么读用"板元"造句

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  • plate element

例句与用法

  • The superconvergence analysis of a nonconforming rectangular plate element
    一个非协调矩形板元的超收敛分析
  • Analytical trial function method for developing a triangular thick plate element based on a thin plate element
    将三角形薄板元推广为厚板元的解析试函数法
  • In this paper , the interpolations on a triangle under constraints are disscussed . by this method the 12 - parameter triangle plate elements with error o ( h2 ) are presented
    本文讨论三角形上在一定限制条件下的多项式插值问题,并将其应用于构造高精度双参数12参三角形板元
  • A finite element solving the elliptic fourth order singular perturbation problem need to be a convergent plate element and to be convergent , uniformly with respect to the parameter e
    数值结果表明此元有较好的收敛性。求解四阶椭圆奇异摄动问题的有限元应是收敛的板元,并且要关于(
  • Then , which of the convergent plate elements are convergent uniformly with respect to the parameter we will present a general convergence theorem for c ? nonconforming plate elements and a general convergence theorem for non c ? nonconforming plate elements for the problem re - spectively
    我们将分别给出判别c ~ 0非协调板元和非c ~ 0非协调板元对这一问题收敛的一般判定定理,由此可判定已知的板元对该问题的收敛性。
  • 2 . considered the material intensity , girder area , panel thickness and loads as stochastic variables , taylor expansion sfem is adopted to analyze the influence of stochastic variables to the nodal displacement , and the different effects of the different variables to the same nodal displacement are compared . 3
    以船舶结构中的材料的强度、梁元截面积、板元厚度和外载荷为随机变量,采用taylor展开的随机有限元,分析了随机变量对船舶结构的节点位移的定量的影响,同时还比较了不同的随机变量对同一节点位移的不同影响。
  • Anisotropic convergences of some famous finite elements are also analyzed , and a lot of numerical experiments have been carried out - many applicable triangular and rectangular elements have been developed for the plate bending problems , some of them are conforming and some of them arc unconforming , but the researches on quadrilateral piar . e elements have been seldom reported
    对薄板弯曲问题,已提出了很多适用的三角形元和矩形元,有协调的,也有非协调的。但关于任意四边形板元的研究尚不多见。对于矩形元,从参考元(
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