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Symmetric quadrature rules for tetrahedra based on a cubic close-packed lattice arrangement

机译：基于立方紧密堆积晶格排列的四面体对称正交规则

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Shunn Lee; Ham Frank;
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年度 2012
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1. Symmetric quadrature rules for tetrahedra based on a cubic close-packed lattice arrangement [J] . Shunn L., Ham F. Journal of Computational and Applied Mathematics . 2012,第17期

机译：基于立方紧密堆积晶格排列的四面体对称正交规则
2. Symmetric quadrature rules for simplexes based on sphere close packed lattice arrangements [J] . D.M. Williams, L. Shunn, A. Jameson Journal of Computational and Applied Mathematics . 2014,第Null期

机译：基于球面紧密堆积晶格排列的单纯形的对称正交规则
3. Symmetric Gauss Legendre quadrature rules for numerical integration over an arbitrary linear tetrahedra in Euclidean three-dimensional space [J] . A. M. Ismail, M. R. MD Said, K. A. Mohd Atan, International journal of mathematical analysis . 2010,第17a20期

机译：欧几里德三维空间中任意线性四面体上数值积分的对称高斯勒让德正交规则
4. Fabrication of Tetragonal and Close-Packed Nano-cell Two-Dimensional Lattices by Ga~(+) beam on InSb Surface [C] . Kazuyuki Takahashi, Osamu Ishikawa, Kazuhiro Yokoyama, International Conference on Ion Implantation Technology . 2011

机译：通过INSB表面上的GA〜（+）梁制造四方和近填充纳米细胞二维格子
5. Approximation of Matrix Functions by Quadrature Rules Based on Thelanczos or Arnoldi Processes [D] . Eshghi, N. 2020

机译：基于Thelanczos或Arnoldi进程的正交规则近似矩阵函数
6. Icosahedral quasicrystals of intermetallic compounds are icosahedral twins of cubic crystals of three kinds consisting of large (about 5000 atoms) icosahedral complexes in either a cubic body-centered or a cubic face-centered arrangement or smaller (about 1350 atoms) icosahedral complexes in the β-tungsten arrangement [O] . Linus Pauling 1989

机译：金属间化合物的二十面体准晶体是三种立方晶体的二十面体孪晶由大（约5000原子）的二十面体配合物（以立方体心或立方面心排列）或更小（约1350原子）的二十面体配合物组成。 β钨排列
7. Explicit Gaussian quadrature rules for C^1 cubic splines with symmetrically stretched knot sequence [O] . Ait-Haddou Rachid, Barton Michael, Calo Victor M. 2015

机译：具有对称拉伸结序列的C ^ 1三次样条的显式高斯正交规则

Symmetric quadrature rules for tetrahedra based on a cubic close-packed lattice arrangement

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