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窄四边形
相关语句
  narrow quadrilateral
     The Interpolation Errors of Quasi-Wilson Element for Narrow Quadrilateral
     窄四边形上类Wilson元的插值误差
短句来源
     Bounds of Interpolation Error for Arbitrary Narrow Quadrilateral Quasi-Wilson Element
     任意窄四边形类Wilson元的插值误差(英文)
短句来源
     Using the interpolation Theorem for narrow quadrilate ral isoparametric finite element and related methods, the bounds of interpolatio n error for arbitrary narrow quadrilateral quasi-Wilson element are obtained in case when the condition ρ K/h K≥σ 0>0 is not satisfied, where h K is the diameter of the element K and ρ K is the diameter of an ins cribed circle in K.
     利用窄四边形等参有限元的插值定理和有关方法 ,当正则性条件 ρK/hK ≥σ0 >0不满足时 ,得到了任意窄四边形类Wilson元的插值误差 ,其中hK 为单元K的直径 ,ρK 为K中内切圆的直径 .
短句来源
     Some Researches on Finite Elements for Aribitrary Narrow Quadrilateral
     任意窄四边形有限元的一些研究
短句来源
     The Quasi-Wilson Element for Arbitrary Narrow Quadrilateral
     任意窄四边形上的类Wilson元
短句来源
更多       
  nar row quadrilateral
     The Interpolation Errors of Quasi-Wilson Element for Narrow Quadrilateral
     窄四边形上类Wilson元的插值误差
短句来源
     Bounds of Interpolation Error for Arbitrary Narrow Quadrilateral Quasi-Wilson Element
     任意窄四边形类Wilson元的插值误差(英文)
短句来源
     Using the interpolation Theorem for narrow quadrilate ral isoparametric finite element and related methods, the bounds of interpolatio n error for arbitrary narrow quadrilateral quasi-Wilson element are obtained in case when the condition ρ K/h K≥σ 0>0 is not satisfied, where h K is the diameter of the element K and ρ K is the diameter of an ins cribed circle in K.
     利用窄四边形等参有限元的插值定理和有关方法 ,当正则性条件 ρK/hK ≥σ0 >0不满足时 ,得到了任意窄四边形类Wilson元的插值误差 ,其中hK 为单元K的直径 ,ρK 为K中内切圆的直径 .
短句来源
     Some Researches on Finite Elements for Aribitrary Narrow Quadrilateral
     任意窄四边形有限元的一些研究
短句来源
     The Quasi-Wilson Element for Arbitrary Narrow Quadrilateral
     任意窄四边形上的类Wilson元
短句来源
更多       
  “窄四边形”译为未确定词的双语例句
     Using the anisotropic interpolation theorems for narrowquadrilateral finite elements, the interpolation error of the Wilson el-ement for arbitrary narrow rectangular is obtained.
     利用窄四边形上有限元各向异性插值定理,得到了窄矩形上Wilson元的插值误差。
短句来源
     Based on the construction of reference e le ment and bilinear transformation, a quasi-Wilson element for arbitrary narrow q uadrilateral is presented.
     基于参考元的构造和双线性变换 ,本文给出了一个任意窄四边形类Wilson元 .
短句来源
     Under non-regularity, the quasi-Wilson element for narrow q uadrilateral is studied in this paper.
     本文在非正则性条件下 ,研究了窄四边形上的类Wilson元 .
短句来源
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In the case of non\|regularity conditions,the quasi\|Wilson nonconforming element for narrow quadrilateral is studied.By reference element and bilinear transformation,the quasi\|Wilson element for arbitrary narrow quadrilateral is presented.Using the interpolation theorems for narrow quadrilateral bilinear elements and concerned methods,the interpolation errors of quasi\|Wilson element for narrow quadrilateral are obtained.Meanwhile,the constants of various estimations are given.

在非正则性条件下 ,研究了窄四边形类Wilson非协调元。通过参考元和双线性变换 ,构造出了任意窄四边形上的类Wilson元。利用窄四边形双线性元的插值定理和有关技巧 ,得到了窄四边形上类Wilson元的插值误差 ;同时 ,具体给出了各估计式中的常数。

Based on the construction of reference e le ment and bilinear transformation, a quasi-Wilson element for arbitrary narrow q uadrilateral is presented. Using the interpolation Theorem for narrow quadrilate ral isoparametric finite element and related methods, the bounds of interpolatio n error for arbitrary narrow quadrilateral quasi-Wilson element are obtained in case when the condition ρ K/h K≥σ 0>0 is not satisfied, where h K is the diameter of the element K and ρ K is the diameter of an ins cribed...

Based on the construction of reference e le ment and bilinear transformation, a quasi-Wilson element for arbitrary narrow q uadrilateral is presented. Using the interpolation Theorem for narrow quadrilate ral isoparametric finite element and related methods, the bounds of interpolatio n error for arbitrary narrow quadrilateral quasi-Wilson element are obtained in case when the condition ρ K/h K≥σ 0>0 is not satisfied, where h K is the diameter of the element K and ρ K is the diameter of an ins cribed circle in K. The interpolation error is O(h2 K) in the L2( K)-norm and O(h K) in the H1(K) -norm provided that the in terpolated function belongs to H2(K).

基于参考元的构造和双线性变换 ,本文给出了一个任意窄四边形类Wilson元 .利用窄四边形等参有限元的插值定理和有关方法 ,当正则性条件 ρK/hK ≥σ0 >0不满足时 ,得到了任意窄四边形类Wilson元的插值误差 ,其中hK 为单元K的直径 ,ρK 为K中内切圆的直径 .如果被插函数属于H2 (K) ,在L2 (K)模下的插值误差为O(h2 K) ,在H1 (K)模下的误差为O(hK)。

Under non-regularity, the quasi-Wilson element for narrow q uadrilateral is studied in this paper. By construction of quasi-Wilson element on reference element, we prove that the resulting element passes through Irons' patch test for narrow quadrilateral meshes, and obtain the error estimates for s econd order problems. This result shows that convergence order of the element is the same as that of Wilson element.

本文在非正则性条件下 ,研究了窄四边形上的类Wilson元 .通过参考元上类Wilson元的构造 ,证明了由此产生的有限元对任意窄四边形剖分通过Irons分片检查 ,得到了二阶问题的误差估计 .结果表明 ,该单元的收敛性质与Wilson元的类似

 
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