• In this paper, the author USES fast spline function curved surface interpolation method which is derived by the author to accomplish two dimensional discrete data gridding calculation.

    本文采用首次提出的快速样条函数插值方法对二维离散数据进行曲面插值,进而作网格化计算。

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  • It is acquired from that it makes use of that the interpolation function of cubic spline interpolation has a continuous third derivative on the base of two-dementional cubic convolution interpolation.

    它在二维三次卷积插值法的基础上利用三次样条插值法的插值函数具有三阶连续导数的性质而得来的。

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  • Tension spline interpolation function maintains smoothness on a given interval, and it approaches a true function subinterval by subinterval.

    张力样条插值函数在给定区间上分段逼近真值。

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  • The computational format and the software at finite element node based on the cubic spline interpolation function which has been improved by author have been presented.

    对三次样条插值函数进行改进,提出了有限元离散节点的计算格式及软件。

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  • The use of cubic spline interpolation function method can only solve the processing problem of nomographs consisting of one family curves.

    指出用三次样条插值函数法只能解决由一组曲线族组成的图表处理问题。

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  • A reconstruction algorithm by cubic spline function interpolation, which is used to recover a signal from its dyadic wavelet transform extrema is proposed in this paper.

    本文提出了用样条插值重构算法来实现由信号二进小波变换极值点重构原始信号。

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  • The meshing stiffness is calculated by employing 3-dimensional FEM and its function is formed by cubic spline interpolation and approximation of the discrete mesh points in a mesh period.

    采用三维有限元法计算了斜齿轮副啮合刚度,用三次样条插值拟合得到时变啮合刚度函数。

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  • In this paper we give a simple interpolation of rational function-difference spline interpolation.

    给出一种简单的有理分式插值——差分样条插值。

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  • In this paper we give a simple interpolation of rational function-difference spline interpolation.

    给出一种简单的有理分式插值——差分样条插值。

    youdao

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