/usr/include/dune/functions/analyticfunctions/polynomial.hh is in libdune-functions-dev 2.5.1-1.
This file is owned by root:root, with mode 0o644.
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// vi: set et ts=4 sw=2 sts=2:
#ifndef DUNE_FUNCTIONS_ANALYTICFUNCTIONS_POLYNOMIAL_HH
#define DUNE_FUNCTIONS_ANALYTICFUNCTIONS_POLYNOMIAL_HH
namespace Dune {
namespace Functions {
/**
* \brief A scalar polynomial implementation
*
* \ingroup FunctionImplementations
*
* \tparam K Scalar type. The polynomial will map K to K
*
* This class exists mainly to demonstrate how to implement
* the \ref Concept::DifferentiableFunction<Range(Domain), DerivativeTraits> concept.
*/
template<class K>
class Polynomial
{
public:
//! Default constructor
Polynomial() = default;
//! Copy constructor
Polynomial(const Polynomial& other) = default;
//! Move constructor
Polynomial(Polynomial&& other) = default;
/**
* \brief Create from list of coefficients
*
* Coefficients are ordered in accordance with
* the corresponding monomial order
*/
Polynomial(std::initializer_list<double> coefficients) :
coefficients_(coefficients)
{}
/**
* \brief Create from list of coefficients
*
* Coefficients are ordered in accordance with
* the corresponding monomial order. This will
* move the coefficients from givven vector.
*/
Polynomial(std::vector<K>&& coefficients) :
coefficients_(std::move(coefficients))
{}
/**
* \brief Create from list of coefficients
*
* Coefficients are ordered in accordance with
* the corresponding monomial order. This will
* copy coefficients from given vector.
*/
Polynomial(const std::vector<K>& coefficients) :
coefficients_(coefficients)
{}
//! Evaluate polynomial
K operator() (const K& x) const
{
auto y = K(0);
for (size_t i=0; i<coefficients_.size(); ++i)
y += coefficients_[i] * std::pow(x, i);
return y;
}
/**
* \brief Obtain derivative of Polynomial function
*
* \ingroup FunctionImplementations
*
* The derivative contains its own coefficient
* list and is not updated if the original function
* is changed.
*/
friend Polynomial derivative(const Polynomial& p)
{
std::vector<K> dpCoefficients(p.coefficients().size()-1);
for (size_t i=1; i<p.coefficients_.size(); ++i)
dpCoefficients[i-1] = p.coefficients()[i]*i;
return Polynomial(std::move(dpCoefficients));
}
//! Obtain reference to coefficient vector
const std::vector<K>& coefficients() const
{
return coefficients_;
}
private:
std::vector<K> coefficients_;
};
}} // namespace Dune::Functions
#endif // DUNE_FUNCTIONS_ANALYTICFUNCTIONS_POLYNOMIAL_HH
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