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    题名 作者 年代 出处 被引量
1Least-squares fitting of circles and ellipses显示文摘Walter Gander Gene H. Golub Rolf Strebel 1994BIT1994,,4:2
2Numerical Experiments with a Multistep Radaumethod显示文摘Stefan Schneider 1993BIT1993,,33:1
3Delaunay triangulation and the con-vex hull of n points in expected linear time显示文摘MAUS A 1984BIT1984,24,:1
4On the Value of a Logarithmic-Trigonomertic Integral显示文摘KOlbig K S 1971BIT1971,11,1971:1
5A generalized successive overrelaxation method for least squares problems显示文摘Li Changjun Li Baojia Evans D J 1998BIT1998,38,:1
6SOR-like methods for augmented systems显示文摘Golub G H Wu X Yuan J Y 2001BIT2001,41,:1
7Givens′ transformation apllied to quaternion valued vectors显示文摘Janovska D Opfer G 2003BIT Numerical Mathematics2003,43,:1
8An accelerated domain decomposition procedure based on Robin transmission conditions显示文摘DOUGLAS J J HUANG C S 1997BIT1997,37,:1
9Hermite Interpolation with Trigonometric Polynomials显示文摘FRANZ-JURGEN Delvos 1993BIT1993,33,1:1
10The symmetric procrustes problem显示文摘Nicholas J. Higham 1988BIT1988,,1:1
11Stability of ZakianI MN recursions for linear delay differential equations显示文摘Suchin Arunsawatwong 1998BIT Numerical Mathematics1998,,2:1
12Constructing a binary tree from its traversals显示文摘Makinen E 1989BIT1989,29,3:1
13Leastsquares fitting of circles and ellipses 显示文摘Gander W Golub GH Strebel R 1994BIT Numerical Mathematics1994,34,4:1
14The Truncated SVD as a Method for Regularization显示文摘Hansen P C 1987BIT1987,27,:1
15Lie-Butcher theory for Runge-Kutta methods显示文摘MUNTHE-KAAS H 1995BIT1995,35,:1
16Lacunary Interpolation by Antiperiodic Trigonometric Polynomials 显示文摘FRANZ-JURGEN Delvos LUDGER Knoche 1999BIT1999,39,3:1
17Lacunary interpolation by anti-periodic trigonometric polynomials显示文摘DELVOS F J KNOCHE L 1999BIT1999,39,:1
18Inexact Rayleigh Quotient-Type Methods for Eigenvalue Computations显示文摘Valeria Simoncini Lars Eldén 2002Bit Numerical Mathematics2002,,1:1
19Minimum residual methods for augmented systems显示文摘Fischer B Ramage A Silvester D J 1998Bit Numerical Mathematics1998,38,3:1
20On the global error of discretization methods for highly-oscillatory ordinary differential equation显示文摘ISERLES A 2002BIT2002,42,3:1
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