非常感謝啊,我手上也有zernike多項(xiàng)式的擬合的源程序,也不知道對(duì)不對(duì),不怎么會(huì)有
&-Er n/[ function z = zernfun(n,m,r,theta,nflag)
0%j;yzQ< %ZERNFUN Zernike functions of order N and frequency M on the unit circle.
1+c(G?Ava % Z = ZERNFUN(N,M,R,THETA) returns the Zernike functions of order N
g7f%(W2dd % and angular frequency M, evaluated at positions (R,THETA) on the
]=<@G.[= % unit circle. N is a vector of positive integers (including 0), and
4GA-dtyV& % M is a vector with the same number of elements as N. Each element
a3IB, dr5P % k of M must be a positive integer, with possible values M(k) = -N(k)
irj}:f;!eF % to +N(k) in steps of 2. R is a vector of numbers between 0 and 1,
:S6 <v0`Z % and THETA is a vector of angles. R and THETA must have the same
o;I86dI6C % length. The output Z is a matrix with one column for every (N,M)
6.=1k % pair, and one row for every (R,THETA) pair.
T7_rnEOO %
<{Wa[1D % Z = ZERNFUN(N,M,R,THETA,'norm') returns the normalized Zernike
I3b-uEHev % functions. The normalization factor sqrt((2-delta(m,0))*(n+1)/pi),
lfd{O7
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