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本質邊界條件英文

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  • essential boundary condition
  • geometric boundary condition

例句與用法

  • Essential boundary condition
    本質邊界條件
  • The modified collocation method was applied to satisfy the essential boundary conditions
    采用修正配點法,以滿足其本質邊界條件
  • This is of disadvantage in efgm for it complicates the imposition of essential boundary conditions and the application of point loads
    因此,本質邊界條件的施加和集中載荷的處理變的復雜。
  • The interpolation function has the delta function property , so the essential boundary conditions can be simply imposed
    由于插值函數具有delta函數特點,因此可以很方便地施加本質邊界條件
  • This is a disadvantage of efgm as it suffers from problems in the imposition of essential boundary conditions and the application of point loads . however , these do not disadvantage efgm significantly
    由于移動最小二乘法的近似函數不一定精確地通過計算點,從而使本質邊界條件的施加和集中載荷的處理變得復雜。
  • Points interpolation method ( pim ) which is a new meshless method reduces the complexities in calculating the shape function of other meshless methods , and the hardness in dealing with the essential boundary conditions etc
    摘要點插值法是一種新型的無網格法,它改善了其他無網格方法中形函數計算復雜、本質邊界條件處理困難等問題。
  • With the method , all integrals can be easily fulfilled on regular sub - domain boundaries , and to impose the essential boundary conditions , a penalty parameter can be used so that a positive definite and symmetric stiffness matrix may be obtained
    計算中,積分都在規則形狀邊界子域上完成,因而容易實現;通過罰因子添加本質邊界條件,從而使得到的剛度矩陣是正定對稱矩陣。
  • In fegm , the shape function is constructed by the moving least square ( mls ) approximation , the weak form of the equivalent integral equation to the governing equation is employed and essential boundary conditions are imposed by the penalty function method
    它采用移動最小二乘法構造形函數,利用能量泛函的弱變分形式的積分方程,并用罰函數法施加本質邊界條件,從而得到積分方程的數值解。
  • However , because the meshless methods are relatively new , there exist the following technical problems : 1 . complexity in algorithms for computing the interpolation functions ; 2 . difficulties in the implementation of essential boundary conditions ; 3
    本學位論文針對目前無單元發展中存在的主要技術問題:形函數計算;本質邊界條件實現;影響域大小(包含其中的點數)的確定;輔助積分網格等問題進行了研究。
  • In efgm , in order to get a numerical solution for a partial differential equation , the shape function is constructed by moving least squares ( mls ) , the control equation is derived from the weak form of variational equation and essential boundary conditions are imposed by penalty function method
    它采用移動最小二乘法構造形函數,從能量泛函的弱變分形式中得到控制方程,并用罰函數法施加本質邊界條件,從而得到偏微分方程的數值解。
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