OPAL (Object Oriented Parallel Accelerator Library) 2024.2
OPAL
PolynomialTimeDependence.h
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27
28#ifndef _CLASSIC_SRC_ALGORITHMS_POLYNOMIALTIMEDEPENDENCE_H_
29#define _CLASSIC_SRC_ALGORITHMS_POLYNOMIALTIMEDEPENDENCE_H_
30
31#include <vector>
32#include <iostream>
34
35class Inform;
36
43 public:
49 PolynomialTimeDependence(std::vector<double> ptd) : coeffs(ptd) {}
50
56 inline double getValue(double time);
58 inline double getIntegral(double time);
65 std::vector<double> temp(coeffs);
67 return d;
68 }
69
74 Inform &print(Inform &os);
75
76 private:
77 std::vector<double> coeffs;
78};
79
81 double x = 0.;
82 double t_power = 1.;
83 for (std::size_t i = 0; i < coeffs.size() ; ++i) {
84 x += coeffs[i]*t_power;
85 t_power *= time;
86 }
87 return x;
88}
89
91 double result{};
92 double t_power{time};
93 for (std::size_t i = 0; i < coeffs.size() ; ++i) {
94 result += coeffs[i] * t_power / (i + 1);
95 t_power *= time;
96 }
97 return result;
98}
99
100
101inline
103 return p.print(os);
104}
105
106#endif
Inform & operator<<(Inform &os, PolynomialTimeDependence &p)
Time dependence abstraction for field parameters that vary slowly with time; for example,...
Time dependence that follows a polynomial, like p_0 + p_1*t + p_2*t^2 + ... + p_i*t^i + ....
Inform & print(Inform &os)
Print the polynomials.
double getValue(double time)
Return the polynomial Sum_i p_i t^i; returns 0 if p is of 0 length.
PolynomialTimeDependence(std::vector< double > ptd)
Constructor.
PolynomialTimeDependence()
Default Constructor makes a 0 length polynomial.
~PolynomialTimeDependence()
Destructor does nothing.
double getIntegral(double time)
Return the integral of the polynomial from 0 to time.
PolynomialTimeDependence * clone()
Inheritable copy constructor.
Definition: Inform.h:42