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LSST Data Management Base Package
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Fit an lsst::afw::math::Function1 object to a set of data points in one dimension. More...
#include <LeastSqFitter1d.h>
Public Member Functions | |
LeastSqFitter1d (const std::vector< double > &x, const std::vector< double > &y, const std::vector< double > &s, int order) | |
Fit a 1d polynomial to a set of data points z(x, y) | |
Eigen::VectorXd | getParams () |
Return the best fit parameters as an Eigen::Matrix. | |
Eigen::VectorXd | getErrors () |
Return the 1 sigma uncertainties in the best fit parameters as an Eigen::Matrix. | |
FittingFunc | getBestFitFunction () |
Return the best fit polynomial as a lsst::afw::math::Function1 object. | |
double | valueAt (double x) |
Calculate the value of the function at a given point. | |
std::vector< double > | residuals () |
Return a vector of residuals of the fit (i.e the difference between the input y values, and the value of the fitting function at that point. | |
double | getChiSq () |
Return a measure of the goodness of fit. | |
double | getReducedChiSq () |
Return a measure of the goodness of fit. | |
Fit an lsst::afw::math::Function1 object to a set of data points in one dimension.
The class is templated over the kind of object to fit.
Input is a list of x ordinates for a set of points, the y coordinate, and the uncertainties, s. order is order of the polynomial to fit (e.g if the templated function is lsst::afw::math::PolynomialFunction1, then order=3 => fit a function of the form \(ax^2+bx+c\)
FittingFunc | The 1d function to fit in both dimensions. Must inherit from lsst::afw::math::Function1 |
x | Ordinate of points to fit |
y | Co-ordinate of pionts to fit |
s | 1 \(\sigma\) uncertainties in z |
order | Polynomial order to fit |
Definition at line 64 of file LeastSqFitter1d.h.
lsst::meas::astrom::sip::LeastSqFitter1d< FittingFunc >::LeastSqFitter1d | ( | const std::vector< double > & | x, |
const std::vector< double > & | y, | ||
const std::vector< double > & | s, | ||
int | order ) |
Fit a 1d polynomial to a set of data points z(x, y)
FittingFunc | The type of function to fit. This function extends the base class of lsst::afw::math::Function1 |
x | vector of x positions of data |
y | vector of y positions of data |
s | Vector of measured uncertainties in the values of z |
order | Order of 2d function to fit |
Definition at line 104 of file LeastSqFitter1d.h.
FittingFunc lsst::meas::astrom::sip::LeastSqFitter1d< FittingFunc >::getBestFitFunction | ( | ) |
Return the best fit polynomial as a lsst::afw::math::Function1 object.
Definition at line 160 of file LeastSqFitter1d.h.
double lsst::meas::astrom::sip::LeastSqFitter1d< FittingFunc >::getChiSq | ( | ) |
Return a measure of the goodness of fit.
\[ \chi_r^2 = \sum \left( \frac{y_i - f(x_i)}{s} \right)^2 \]
Definition at line 199 of file LeastSqFitter1d.h.
Eigen::VectorXd lsst::meas::astrom::sip::LeastSqFitter1d< FittingFunc >::getErrors | ( | ) |
Return the 1 sigma uncertainties in the best fit parameters as an Eigen::Matrix.
Definition at line 149 of file LeastSqFitter1d.h.
Eigen::VectorXd lsst::meas::astrom::sip::LeastSqFitter1d< FittingFunc >::getParams | ( | ) |
Return the best fit parameters as an Eigen::Matrix.
Definition at line 139 of file LeastSqFitter1d.h.
double lsst::meas::astrom::sip::LeastSqFitter1d< FittingFunc >::getReducedChiSq | ( | ) |
Return a measure of the goodness of fit.
\[ \chi_r^2 = \sum \left( \frac{y_i - f(x_i)}{s} \right)^2 \div (N-p) \]
Where \( N \) is the number of data points, and \( p \) is the number of parameters in the fit
Definition at line 218 of file LeastSqFitter1d.h.
std::vector< double > lsst::meas::astrom::sip::LeastSqFitter1d< FittingFunc >::residuals | ( | ) |
Return a vector of residuals of the fit (i.e the difference between the input y values, and the value of the fitting function at that point.
Definition at line 182 of file LeastSqFitter1d.h.
double lsst::meas::astrom::sip::LeastSqFitter1d< FittingFunc >::valueAt | ( | double | x | ) |
Calculate the value of the function at a given point.
Definition at line 173 of file LeastSqFitter1d.h.