Regarding Daubechies Wavelet with 22 vanishing points

As I studied, p equals the number of vanishing points of Daubeshies Wavelet
in pi, which means p-1 degree order polynomial that can be put in scaling
function. I am trying to find out what those h0, h1, h2...h22 are as I am
trying to program Daubeshies with 22 vanishing points.

Does anyone have any idea what are they? Thank you very much. 

Huang Andy wrote:
> As I studied, p equals the number of vanishing points of Daubeshies Wavelet
> in pi, which means p-1 degree order polynomial that can be put in scaling
> function. I am trying to find out what those h0, h1, h2...h22 are as I am
> trying to program Daubeshies with 22 vanishing points.
>
> Does anyone have any idea what are they? Thank you very much.

Anyone? Yes, Burrus, Gopinath, and Guo do. See, for instance, chapter 5
of _Introduction to Wavelets and Wavelt Transforms_ by them. They have
some source code available for their wavelet work here:
http://dsp.rice.edu/software

Also look into Wavelab:

http://www-stat.stanford.edu/~wavelab/

Cheers! --M

>Huang Andy wrote:
>> As I studied, p equals the number of vanishing points of Daubeshies
Wavelet
>> in pi, which means p-1 degree order polynomial that can be put in
scaling
>> function. I am trying to find out what those h0, h1, h2...h22 are as I
am
>> trying to program Daubeshies with 22 vanishing points.
>>
>> Does anyone have any idea what are they? Thank you very much.
>
>Anyone? Yes, Burrus, Gopinath, and Guo do. See, for instance, chapter 5
>of _Introduction to Wavelets and Wavelt Transforms_ by them. They have
>some source code available for their wavelet work here:
>http://dsp.rice.edu/software
>
>Also look into Wavelab:
>
>http://www-stat.stanford.edu/~wavelab/
>
>Cheers! --M
>
>Thank you very much