1.
Construction for a Class of 3-Band Orthogonal Scaling Functions with Arbitrary High Approximation
一类具有高逼近阶的3带正交尺度函数的构造
2.
The Characterization of Compact Support of Fourier Transform for Scaling Function and Orthonormal Wavelets of L~2(R~s)
L~2(R~s)中正交尺度函数和正交小波的Fourier变换紧支集的刻画
3.
In this paper, we give a new algorithm of construction compactly supported trivariate orthogonal scaling function with dilation matrix 21, at the same time, the correspond wavelets are also given.
本文给出构造紧支撑三元不可分正交尺度函数和正交小波函数的新算法。
4.
Construction of Multivariate Biorthogonal Interpolating Refinable Function and Wavelets and Wavelets Application
多元双正交插值型尺度函数和小波的构造及应用
5.
non-sinusoidal complete orthogonal function
非正弦完全正交函数
6.
Orthogonal Function Basis and Positive Definite Function Basis of Double Linear Function Space;
双线性函数空间的正交函数基与正定函数基
7.
orthonormal function expansion
规范正交函数展开式
8.
Characterizations of Scaling Function with Composite Dilation Multiresolution Analysis
复合伸缩多尺度分析尺度函数的特征刻划
9.
bivariate normal probability density function
二元正态概率密度函数
10.
Construction Interpolating Scaling Function with Lifting for Solution of the Boundary Value Problems;
用Lifting构造插值尺度函数求解边值问题
11.
Construct a Class of Scaling Functions and Associated Wavelets Based on Haar Wavelet;
基于Haar小波的尺度函数与小波构造
12.
A Upscaling Method of Digital Elevation Model with Point Spread Function
利用点扩散函数进行DEM尺度转换
13.
The Application of Polynomial Approximation Method in Reliability Analysis;
正交多项式拟合概率密度函数在可靠度计算中的应用
14.
The Special Function Difference, Difference Quotient, Integral and Orthogonal, Norm Function in Mizar
特殊函数差分差商积分及函数正交性与函数范数的Mizar实现研究
15.
A Class of General Franklin Functions and Its Application
一类新的正交样条函数——Franklin函数的推广及其应用
16.
APPLICATION OF ORTHOGONAL FUNCTION SPECTROPHOTOMETRY TO THE DETERMINATION OF TOTAL DITERPENE ORTHOESTERS IN YUANHUA (DAPHNE GENKWA SIEB. ET ZUCC.) ROOT INJECTION
正交函数分光光度法测定芫花根注射液中二萜原酸酯类的含量
17.
A Multi-scale Approach to 3D Scattered Data Interpolation Based on Radial Basis Function
基于径向基函数的3D散乱数据插值多尺度方法
18.
When one of the six parameters is not equal to zero, the wavelet are nonseparable.
当尺度函数的符号中含有因子（方程式略）的幂指数越高时，尺度函数越光滑。