LSSTApplications  11.0-13-gbb96280,12.1+18,12.1+7,12.1-1-g14f38d3+72,12.1-1-g16c0db7+5,12.1-1-g5961e7a+84,12.1-1-ge22e12b+23,12.1-11-g06625e2+4,12.1-11-g0d7f63b+4,12.1-19-gd507bfc,12.1-2-g7dda0ab+38,12.1-2-gc0bc6ab+81,12.1-21-g6ffe579+2,12.1-21-gbdb6c2a+4,12.1-24-g941c398+5,12.1-3-g57f6835+7,12.1-3-gf0736f3,12.1-37-g3ddd237,12.1-4-gf46015e+5,12.1-5-g06c326c+20,12.1-5-g648ee80+3,12.1-5-gc2189d7+4,12.1-6-ga608fc0+1,12.1-7-g3349e2a+5,12.1-7-gfd75620+9,12.1-9-g577b946+5,12.1-9-gc4df26a+10
LSSTDataManagementBasePackage
Function.cc
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22 
28 
29 namespace afwMath = lsst::afw::math;
30 
35 template<typename ReturnT>
36 std::vector<double> afwMath::PolynomialFunction2<ReturnT>::getDFuncDParameters(double x, double y) const {
37  std::vector<double> coeffs(this->getNParameters());
38 
39  //
40  // Go through params order by order, evaluating x^r y^s; we do this by first evaluating
41  // y^s for a complete order, then going through again multiplying by x^r
42  //
43  int i0 = 0; // starting index for this order's coefficients
44  for (int order = 0; order <= this->_order; ++order) {
45  coeffs[i0] = 1;
46  double zn = y; // y^s
47  for (int i = 1; i <= order; ++i) {
48  coeffs[i0 + i] = zn;
49  zn *= y;
50  }
51 
52  zn = x; // x^r
53  for (int i = order - 1; i >= 0; --i) {
54  coeffs[i0 + i] *= zn;
55  zn *= x;
56  }
57 
58 
59  i0 += order + 1;
60  }
61 
62  assert (i0 == static_cast<int>(coeffs.size()));
63 
64  return coeffs;
65 }
66 
67 /************************************************************************************************************/
69 #define INSTANTIATE(TYPE) \
70  template std::vector<double> \
71  afwMath::PolynomialFunction2<TYPE>::getDFuncDParameters(double x, double y) const
72 
73 INSTANTIATE(double);
74 INSTANTIATE(float);
int y
Define a collection of useful Functions.
virtual std::vector< double > getDFuncDParameters(double x, double y) const
Return the coefficients of the Function&#39;s parameters, evaluated at (x, y) I.e.
Definition: Function.cc:36
#define INSTANTIATE(T)
double x