LSST Applications  21.0.0-172-gfb10e10a+18fedfabac,22.0.0+297cba6710,22.0.0+80564b0ff1,22.0.0+8d77f4f51a,22.0.0+a28f4c53b1,22.0.0+dcf3732eb2,22.0.1-1-g7d6de66+2a20fdde0d,22.0.1-1-g8e32f31+297cba6710,22.0.1-1-geca5380+7fa3b7d9b6,22.0.1-12-g44dc1dc+2a20fdde0d,22.0.1-15-g6a90155+515f58c32b,22.0.1-16-g9282f48+790f5f2caa,22.0.1-2-g92698f7+dcf3732eb2,22.0.1-2-ga9b0f51+7fa3b7d9b6,22.0.1-2-gd1925c9+bf4f0e694f,22.0.1-24-g1ad7a390+a9625a72a8,22.0.1-25-g5bf6245+3ad8ecd50b,22.0.1-25-gb120d7b+8b5510f75f,22.0.1-27-g97737f7+2a20fdde0d,22.0.1-32-gf62ce7b1+aa4237961e,22.0.1-4-g0b3f228+2a20fdde0d,22.0.1-4-g243d05b+871c1b8305,22.0.1-4-g3a563be+32dcf1063f,22.0.1-4-g44f2e3d+9e4ab0f4fa,22.0.1-42-gca6935d93+ba5e5ca3eb,22.0.1-5-g15c806e+85460ae5f3,22.0.1-5-g58711c4+611d128589,22.0.1-5-g75bb458+99c117b92f,22.0.1-6-g1c63a23+7fa3b7d9b6,22.0.1-6-g50866e6+84ff5a128b,22.0.1-6-g8d3140d+720564cf76,22.0.1-6-gd805d02+cc5644f571,22.0.1-8-ge5750ce+85460ae5f3,master-g6e05de7fdc+babf819c66,master-g99da0e417a+8d77f4f51a,w.2021.48
LSST Data Management Base Package
ChebyshevBoundedField.h
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23 
24 #ifndef LSST_AFW_MATH_ChebyshevBoundedField_h_INCLUDED
25 #define LSST_AFW_MATH_ChebyshevBoundedField_h_INCLUDED
26 
27 #include "ndarray.h"
28 
29 #include "lsst/pex/config.h"
32 
33 namespace lsst {
34 namespace afw {
35 namespace math {
36 
39 public:
41 
42  LSST_CONTROL_FIELD(orderX, int, "maximum Chebyshev function order in x");
43 
44  LSST_CONTROL_FIELD(orderY, int, "maximum Chebyshev function order in y");
45 
47  "if true, only include terms where the sum of the x and y order "
48  "is less than or equal to max(orderX, orderY)");
49 
51  int computeSize() const;
52 };
53 
76 class ChebyshevBoundedField : public table::io::PersistableFacade<ChebyshevBoundedField>,
77  public BoundedField {
78 public:
80 
116  ndarray::Array<double const, 2, 2> const& coefficients);
117 
123 
135  ndarray::Array<double const, 1> const& x,
136  ndarray::Array<double const, 1> const& y,
137  ndarray::Array<double const, 1> const& z,
138  Control const& ctrl);
139 
153  ndarray::Array<double const, 1> const& x,
154  ndarray::Array<double const, 1> const& y,
155  ndarray::Array<double const, 1> const& z,
156  ndarray::Array<double const, 1> const& w,
157  Control const& ctrl);
158 
172  template <typename T>
174 
180  ndarray::Array<double const, 2, 2> getCoefficients() const { return _coefficients; }
181 
184 
192 
194  double evaluate(lsst::geom::Point2D const& position) const override;
195 
197 
199  double integrate() const override;
200 
202  double mean() const override;
203 
205  bool isPersistable() const noexcept override { return true; }
206 
208  std::shared_ptr<BoundedField> operator*(double const scale) const override;
209 
211  bool operator==(BoundedField const& rhs) const override;
212 
213 protected:
214  std::string getPersistenceName() const override;
215 
216  std::string getPythonModule() const override;
217 
218  void write(OutputArchiveHandle& handle) const override;
219 
220 private:
221  // Internal constructor for fit() routines: just initializes the transform,
222  // leaves coefficients empty.
224 
225  lsst::geom::AffineTransform _toChebyshevRange; // maps points from the bbox to [-1,1]x[-1,1]
226  ndarray::Array<double const, 2, 2> _coefficients; // shape=(orderY+1, orderX+1)
227 
228  std::string toString() const override;
229 };
230 } // namespace math
231 } // namespace afw
232 } // namespace lsst
233 
234 #endif // !LSST_AFW_MATH_ChebyshevBoundedField_h_INCLUDED
AmpInfoBoxKey bbox
Definition: Amplifier.cc:117
ndarray::Array< double const, 2, 2 > coefficients
double x
double z
Definition: Match.cc:44
int y
Definition: SpanSet.cc:48
A class to represent a 2-dimensional array of pixels.
Definition: Image.h:51
An abstract base class for 2-d functions defined on an integer bounding boxes.
Definition: BoundedField.h:55
virtual double evaluate(lsst::geom::Point2D const &position) const =0
Evaluate the field at the given point.
A control object used when fitting ChebyshevBoundedField to data (see ChebyshevBoundedField::fit)
int computeSize() const
Return the number of nonzero coefficients in the Chebyshev function defined by this object.
bool triangular
"if true, only include terms where the sum of the x and y order " "is less than or equal to max(order...
int orderY
"maximum Chebyshev function order in y" ;
int orderX
"maximum Chebyshev function order in x" ;
A BoundedField based on 2-d Chebyshev polynomials of the first kind.
static std::shared_ptr< ChebyshevBoundedField > fit(lsst::geom::Box2I const &bbox, ndarray::Array< double const, 1 > const &x, ndarray::Array< double const, 1 > const &y, ndarray::Array< double const, 1 > const &z, Control const &ctrl)
Fit a Chebyshev approximation to non-gridded data with equal weights.
std::shared_ptr< ChebyshevBoundedField > relocate(lsst::geom::Box2I const &bbox) const
Return a new ChebyshevBoundedField with domain set to the given bounding box.
bool operator==(BoundedField const &rhs) const override
BoundedFields (of the same sublcass) are equal if their bounding boxes and parameters are equal.
bool isPersistable() const noexcept override
ChebyshevBoundedField is always persistable.
std::shared_ptr< BoundedField > operator*(double const scale) const override
Return a scaled BoundedField.
ChebyshevBoundedField(ChebyshevBoundedField &&)
ChebyshevBoundedField & operator=(ChebyshevBoundedField &&)=delete
void write(OutputArchiveHandle &handle) const override
Write the object to one or more catalogs.
std::string getPythonModule() const override
Return the fully-qualified Python module that should be imported to guarantee that its factory is reg...
double mean() const override
Compute the mean of this function over its bounding-box.
ndarray::Array< double const, 2, 2 > getCoefficients() const
Return the coefficient matrix.
std::shared_ptr< ChebyshevBoundedField > truncate(Control const &ctrl) const
Return a new ChebyshevBoudedField with maximum orders set by the given control object.
ChebyshevBoundedField(ChebyshevBoundedField const &)
std::string getPersistenceName() const override
Return the unique name used to persist this object and look up its factory.
ChebyshevBoundedField(lsst::geom::Box2I const &bbox, ndarray::Array< double const, 2, 2 > const &coefficients)
Initialize the field from its bounding box an coefficients.
double integrate() const override
Compute the integral of this function over its bounding-box.
ChebyshevBoundedField & operator=(ChebyshevBoundedField const &)=delete
virtual double evaluate(lsst::geom::Point2D const &position) const=0
Evaluate the field at the given point.
A CRTP facade class for subclasses of Persistable.
Definition: Persistable.h:176
io::OutputArchiveHandle OutputArchiveHandle
Definition: Persistable.h:108
An affine coordinate transformation consisting of a linear transformation and an offset.
An integer coordinate rectangle.
Definition: Box.h:55
#define LSST_CONTROL_FIELD(NAME, TYPE, DOC)
A preprocessor macro used to define fields in C++ "control object" structs.
Definition: config.h:43
def scale(algorithm, min, max=None, frame=None)
Definition: ds9.py:108
Backwards-compatibility support for depersisting the old Calib (FluxMag0/FluxMag0Err) objects.
A base class for image defects.
double w
Definition: CoaddPsf.cc:69