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1)  Reverse biorthogonal wavelet
反双正交小波
2)  anti-symmetrical biorthogonal wavelets
反对称双正交小波
1.
A method of image compression using anti-symmetrical biorthogonal wavelets is presented, where the space and the structure redundancy in the static picture are analysized.
研究了一种反对称双正交小波的图像压缩算法。
3)  anti-symmetric biorthogonal wavelet
反对称双正交小波
1.
MethodsA region of facial features is detected and compressed using anti-symmetric biorthogonal wavelet (ASBW) and subband coding.
方法 将人脸图像分为特征区、过渡区和背景区,特征区采用反对称双正交小波变换子带编码;过渡区和背景区采用不同码率的改进型零树编码和Huffman编码。
4)  biothogonal wavelet
双正交小波
1.
Application of Biothogonal Wavelet in Facial Feature Extraction;
双正交小波方法在面部特征抽取中的应用
2.
The paper shows that biothogonal wavelet transform coefficients,modified by non-linear operators,can reconstruct Mammography and make more obvious barely seen feature (mass)of mammography in order to detect breast cancer more early and accuratel y.
该文利用双正交小波变换,将乳腺图像进行分解和非线性增强,然后重构图像,使得原图像中可见性差的病变特征(如肿块)更清楚地显现在重构图像中。
3.
篒n this paper, an image compression encoding method based on biothogonal wavelet transformationis presented.
提出了一种基于双正交小波分解的静态图像压缩编码方法,将图像作3次小波分解后,对低频变换系数作DPCM编码,对高频变换系数采用游程编码。
5)  biorthogonal wavelet
双正交小波
1.
Lifting scheme design of biorthogonal wavelet for aviation image compression;
航空图像压缩中双正交小波提升设计
2.
Construction of 7/5 biorthogonal wavelet and its application to image coding;
7/5双正交小波的构造及图像编码应用
3.
Research of subpixel subdivision location algorithm for star image based on biorthogonal wavelet;
基于双正交小波的星点细分定位方法研究
6)  biorthogonal wavelets
双正交小波
1.
Optimized biorthogonal wavelets design method for image compression;
用于图像压缩的最优双正交小波设计方法
2.
And a program for constructing biorthogonal wavelets has been given.
给出了一般双正交小波滤波器所对应多相矩阵分解形式及所对应的代数结构空间,完成了一个双正交小波滤波器设计程序。
3.
For the various needs, a novel algorithm that is used to lift the vanishing moments of wavelet from arbitrary biorthogonal wavelets, and not only from Lazy wavelet, is proposed.
Sweldens等人提出的提升格式设计方法只能设计基于Lazy小波的插值小波 ,为了满足各种应用需要 ,提出了一种基于任意双正交小波 ,而非仅针对Lazy小波的增加小波消失矩的新算法。
补充资料:反对称波函数
分子式:
CAS号:

性质:满足反对称性的波函数。对于电子体系而言,波函数对于电子坐标的交换必须是反对称的,否则计算得到的结果并不能正确地反映电子间的费米相关,即相同自旋取向的电子的运动是相互制约的这个事实。利用斯莱特行列式波函数或用反对称化算符作用在试探函数上就可得到反对称波函数。

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