Use wvfCreate to create a wavefront variable to explore with. This wavefront by default has the 0's for all zernike coeffs. Notice that the calcpupilMM is by default 3, meaning we are simulating the wavefront PSF for a pupil of 3MM diameter. This code dumps out the structure so you ...
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Example Find a 3rd-degree polynomial function that only has 4 and –1 as its zeros. Solution You may use anything of the form: a(x − )4 2 (x + 1) or a(x − 4)(x + )1 2 , where a, which turns out to be the leading coefficient of the expanded form, is any nonzero...
res=ch.chebval(-1,[0]*i+[1])assert_almost_equal(res,tgt)zeros=np.cos(np.linspace(-np.pi