icoPolynomialI.H

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#include "icoPolynomial.H"
 
// * * * * * * * * * * * * * * * * Constructors  * * * * * * * * * * * * * * //
 
template<class Specie, int PolySize>
inline Foam::icoPolynomial<Specie, PolySize>::icoPolynomial
(
    const Specie& sp,
    const Polynomial<PolySize>& rhoCoeffs
)
:
    Specie(sp),
    rhoCoeffs_(rhoCoeffs)
{}
 
 
template<class Specie, int PolySize>
inline Foam::icoPolynomial<Specie, PolySize>::icoPolynomial
(
    const word& name,
    const icoPolynomial<Specie, PolySize>& ip
)
:
    Specie(name, ip),
    rhoCoeffs_(ip.rhoCoeffs_)
{}
 
 
template<class Specie, int PolySize>
inline Foam::autoPtr<Foam::icoPolynomial<Specie, PolySize>>
Foam::icoPolynomial<Specie, PolySize>::clone() const
{
    return autoPtr<icoPolynomial<Specie, PolySize>>
    (
        new icoPolynomial<Specie, PolySize>(*this)
    );
}
 
 
// * * * * * * * * * * * * * * * Member Functions  * * * * * * * * * * * * * //
 
template<class Specie, int PolySize>
inline Foam::scalar Foam::icoPolynomial<Specie, PolySize>::rho
(
    scalar p,
    scalar T
) const
{
    return rhoCoeffs_.value(T);
}
 
 
template<class Specie, int PolySize>
inline Foam::scalar Foam::icoPolynomial<Specie, PolySize>::H
(
    scalar p,
    scalar T
) const
{
    return p/this->rho(p, T);
}
 
 
template<class Specie, int PolySize>
inline Foam::scalar Foam::icoPolynomial<Specie, PolySize>::Cp
(
    scalar p,
    scalar T
) const
{
    return 0;
}
 
 
template<class Specie, int PolySize>
inline Foam::scalar Foam::icoPolynomial<Specie, PolySize>::E
(
    scalar p,
    scalar T
) const
{
    return 0;
}
 
 
template<class Specie, int PolySize>
inline Foam::scalar Foam::icoPolynomial<Specie, PolySize>::Cv
(
    scalar p,
    scalar T
) const
{
    return 0;
}
 
 
template<class Specie, int PolySize>
inline Foam::scalar Foam::icoPolynomial<Specie, PolySize>::Sp
(
    scalar p,
    scalar T
) const
{
    return 0;
}
 
 
template<class Specie, int PolySize>
inline Foam::scalar Foam::icoPolynomial<Specie, PolySize>::Sv
(
    scalar p,
    scalar T
) const
{
    return 0;
}
 
 
template<class Specie, int PolySize>
inline Foam::scalar Foam::icoPolynomial<Specie, PolySize>::psi
(
    scalar p,
    scalar T
) const
{
    return 0;
}
 
 
template<class Specie, int PolySize>
inline Foam::scalar Foam::icoPolynomial<Specie, PolySize>::Z
(
    scalar p,
    scalar T
) const
{
    return p/(rho(p, T)*this->R()*T);
}
 
 
template<class Specie, int PolySize>
inline Foam::scalar Foam::icoPolynomial<Specie, PolySize>::CpMCv
(
    scalar p,
    scalar T
) const
{
    return 0;
}
 
 
template<class Specie, int PolySize>
inline Foam::scalar Foam::icoPolynomial<Specie, PolySize>::alphav
(
    scalar p,
    scalar T
) const
{
    return -rhoCoeffs_.derivative(T)/rho(p, T);
}
 
 
// * * * * * * * * * * * * * * * Member Operators  * * * * * * * * * * * * * //
 
template<class Specie, int PolySize>
inline void Foam::icoPolynomial<Specie, PolySize>::operator+=
(
    const icoPolynomial<Specie, PolySize>& ip
)
{
    noCoefficientMixing(icoPolynomial);
}
 
 
template<class Specie, int PolySize>
inline void Foam::icoPolynomial<Specie, PolySize>::operator*=(const scalar s)
{
    Specie::operator*=(s);
}
 
 
// * * * * * * * * * * * * * * * Friend Operators  * * * * * * * * * * * * * //
 
template<class Specie, int PolySize>
Foam::icoPolynomial<Specie, PolySize> Foam::operator+
(
    const icoPolynomial<Specie, PolySize>& ip1,
    const icoPolynomial<Specie, PolySize>& ip2
)
{
    noCoefficientMixing(icoPolynomial);
    return ip1;
}
 
 
template<class Specie, int PolySize>
Foam::icoPolynomial<Specie, PolySize> Foam::operator*
(
    const scalar s,
    const icoPolynomial<Specie, PolySize>& ip
)
{
    return icoPolynomial<Specie, PolySize>
    (
        s*static_cast<const Specie&>(ip),
        ip.rhoCoeffs_
    );
}
 
 
template<class Specie, int PolySize>
Foam::icoPolynomial<Specie, PolySize> Foam::operator==
(
    const icoPolynomial<Specie, PolySize>& ip1,
    const icoPolynomial<Specie, PolySize>& ip2
)
{
    noCoefficientMixing(icoPolynomial);
    return ip1;
}
 
 
// ************************************************************************* //