|
m = counts in each bin; z = coordinates of the a bins; w = max(x)/length(z); bp = m/(w*a) = probability per bin; |
|
Example: F (z)= z2/z2−0.04, nu = [1 0 0], de =[1 0 −0.04], r = [0.1000 −0.1000], p= [0.2000 −0.2000],k = 1, hence F(z) = 0.1(z/(z − 0.2))− 0.1(z/(z + 0.2)) + 1, the inverse is f(n) = 0.1(0.2)n − 0.1(−0.2)n + δ(n); r= residues, p = poles |
|
Produces a biased cross-correlation; if x = y, r = autocorrelation; the r is an N − symmetric function with respect to 0 |
|
Produces an unbiased cross-correlation; if x = y, r = autocorrelation |
|
Produces the lowercase omega, the same for the rest of the Greek letters |
|
Produces ... |
Get Adaptive Filtering now with the O’Reilly learning platform.
O’Reilly members experience books, live events, courses curated by job role, and more from O’Reilly and nearly 200 top publishers.