InitialGuessIterativeNonlinearLSTSQPSFwBackground¶
In addition to the methods and attributes from PointSpreadFunction and
IterativeNonlinearLSTSQwBackground, InitialGuessIterativeNonlinearLSTSQPSFwBackground implements
the following.
- class giant.point_spread_functions.psf_meta.InitialGuessIterativeNonlinearLSTSQPSFwBackground(bg_b_coef=None, bg_c_coef=None, bg_d_coef=None, **kwargs)[source]¶
Bases:
IterativeNonlinearLSTSQwBackgroundThis class provides a fit class method which generates the initial guess from a subclass and then converges to a better solution using iterative Nonlinear LSTSQ including a background gradient.
This class is designed to work where you have a non-iterative but biased class for estimating the defined PSF (as is done with Gaussian PSFs by using a logarithmic transformation). If that is the case, and the unbiased estimator class uses the same attributes and the biased estimator class, then you can use this as is to add the ability to get the biased estimate and then correct it along with the background gradient. Otherwise you will need to do things yourself and shouldn’t bother with this class.
To use this class, override the
fit()method, and then callsuper().fit_lstsq(x, y, z)This also adds 2 instance attributes
_residualsand_covariancewhich store the covariance and residuals of the fit if requested.- Parameters:
bg_b_coef (float) – The x slope of the background gradient
bg_c_coef (float) – They y slope of the background gradient
bg_d_coef (float) – The constant offset of the background gradient
- _covariance: ndarray[tuple[Any, ...], dtype[_ScalarT]] | None¶
The covariance of the fit as a nxn array (for n state elements) or None, depending on if
save_residualsisTrue.
- _residuals: ndarray[tuple[Any, ...], dtype[_ScalarT]] | None¶
The residuals of the fit as a length m array (for m observations) or None, depending on if
save_residualsisTrue.
Summary of Added/Modified Methods
This fits a PSF to a surface using iterative non-linear least squares estimation. |
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This method computes the Jacobian of the PSF with respect to a change in the state. |
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This method evaluates the PSF at the given x and y. |