LSSTApplications  20.0.0
LSSTDataManagementBasePackage
PolynomialBasis1d.h
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22 #ifndef LSST_AFW_MATH_POLYNOMIALS_PolynomialBasis1d_h_INCLUDED
23 #define LSST_AFW_MATH_POLYNOMIALS_PolynomialBasis1d_h_INCLUDED
24 
28 
29 namespace lsst { namespace geom { namespace polynomials {
30 
37 public:
38 
39  static double getB0(double x) noexcept { return 1; }
40 
41  static double getB1(double x) noexcept { return x; }
42 
43  static double next(double x, std::size_t n, double current, double previous) noexcept {
44  return current*x;
45  }
46 
47 };
48 
51 
54 
55 }}} // namespace lsst::geom::polynomials
56 
57 #endif // !LSST_AFW_MATH_POLYNOMIALS_PolynomialBasis1d_h_INCLUDED
lsst::geom::polynomials::PolynomialRecurrence::next
static double next(double x, std::size_t n, double current, double previous) noexcept
Definition: PolynomialBasis1d.h:43
ScaledBasis1d.h
Scaling1d.h
lsst::geom::polynomials::ScaledBasis1d
A 1-d basis that transforms all input points before evaluating nested basis.
Definition: ScaledBasis1d.h:44
x
double x
Definition: ChebyshevBoundedField.cc:277
lsst::geom::polynomials::PolynomialRecurrence
A Recurrence for standard polynomials.
Definition: PolynomialBasis1d.h:36
lsst::geom::polynomials::PolynomialRecurrence::getB1
static double getB1(double x) noexcept
Definition: PolynomialBasis1d.h:41
lsst
A base class for image defects.
Definition: imageAlgorithm.dox:1
lsst::geom
Definition: geomOperators.dox:4
std::size_t
RecurrenceBasis1d.h
lsst::geom::polynomials::RecurrenceBasis1d
A basis for 1-d series expansions defined by a recurrence relation.
Definition: RecurrenceBasis1d.h:85
lsst::geom::polynomials::PolynomialRecurrence::getB0
static double getB0(double x) noexcept
Definition: PolynomialBasis1d.h:39