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1)  minimal interpolation bases
极小插值基
2)  minimal degree interpolation basis
极小次数插值基
1.
Constructive algebraic geometry methods were used to discuss multivariate interpolation problems for which the interpolation nodes are taken from one algebraic manifold and the related theories and algorithms for constructing minimal degree interpolation basis were presented.
运用构造性代数几何方法,研究插值节点取在一个代数流形上时的多元多项式插值问题,提出构造极小次数插值基的相关理论和算法,并给出了极小次数插值多项式的次数估计。
3)  periodic cardinal interpolatory wavelet
周期基插值小波
1.
We construct the two-dimensional directional orthogonal wavelet through orthogonalizing periodic cardinal interpolatory wavelet which has adjustable-smoothness and is sensitive to the direction,and then perform fast directional wavelet transform.
引入一种光滑性可调的对信号的方向性敏感的周期基插值小波,先对其进行正交化处理,构成二维空间的方向正交小波基,同时对相应的滤波器周期化,给出了快速方向小波变换的算法。
4)  Minimal rational interpolation problem
有理函数极小插值问题
5)  Wavelet interpolation
小波插值
1.
Solving the Euler equations by wavelet interpolation;
用小波插值方法解Euler方程
2.
To acquire image with higher resolution without changing the hardware,bilinear interpolation and wavelet interpolation algorithm is analyzed.
为了在不改变系统硬件的条件下获得高分辨率的图像,对双线性等传统插值方法和小波插值方法进行了分析,提出基于非均衡系数匹配的小波插值算法,通过对小波插值的各个高频子图进行降幅,并配合不同的幅度系数,获得了高分辨率插值图像。
3.
This article introduces several interpolation algorithms,the wavelet interpolation in particular.
简要介绍了几种插值方法,特别是小波插值的思想,在此基础上提出了一种新的小波双立方配比插值方法(WaveletBi-cubic)。
6)  interpolating wavelet
插值小波
1.
The interpolating wavelet bases are constructed in order to deal with boundary conditions conveniently, and two-dimensional interpolating wavelet bases in product form are used to construct the generalized field functions of thick plate.
首先构造了便于边界条件处理的插值小波基,应用乘积型二元插值小波基来构造中厚板的广义变量场函数,通过二类变量广义变分原理建立了多变量小波有限元模型。
2.
A novel online adaptive repairing method for outliers over data streams,called adaptive interpolating wavelet(AdaptiveIW),is then proposed.
给出了带有遗忘因子改进的Kalman滤波预测算法,能够检测未来时刻的异常数据;提出了一种新颖的数据流上的异常数据修正方法,应用插值小波根据连续异常数据数量的不同,实现了可变插值尺度的异常数据修补,能够自适应修正精度。
3.
An interpolating wavelet collocation method (IWCM) for adaptive solution of wave propagation in layered media with non-periodic boundary condition is presented.
利用多尺度插值小波理论,提出一种适合于求解一般边界层状介质波传问题的快速自适应配点算法。
补充资料:极小值


极小值
nunnnum

  赫母票惠东谭巍瓢黑黑:n刀n刀刀uln points).
  
说明:补充资料仅用于学习参考,请勿用于其它任何用途。
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