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ENH: Updated comment
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andy
@ -123,12 +123,14 @@ inline Vector<Cmpt> Tensor<Cmpt>::x() const
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return Vector<Cmpt>(this->v_[XX], this->v_[XY], this->v_[XZ]);
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}
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template<class Cmpt>
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inline Vector<Cmpt> Tensor<Cmpt>::y() const
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{
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return Vector<Cmpt>(this->v_[YX], this->v_[YY], this->v_[YZ]);
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}
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template<class Cmpt>
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inline Vector<Cmpt> Tensor<Cmpt>::z() const
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{
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@ -160,12 +162,14 @@ inline const Cmpt& Tensor<Cmpt>::xx() const
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return this->v_[XX];
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}
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template<class Cmpt>
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inline const Cmpt& Tensor<Cmpt>::xy() const
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{
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return this->v_[XY];
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}
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template<class Cmpt>
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inline const Cmpt& Tensor<Cmpt>::xz() const
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{
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@ -179,12 +183,14 @@ inline const Cmpt& Tensor<Cmpt>::yx() const
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return this->v_[YX];
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}
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template<class Cmpt>
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inline const Cmpt& Tensor<Cmpt>::yy() const
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{
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return this->v_[YY];
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}
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template<class Cmpt>
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inline const Cmpt& Tensor<Cmpt>::yz() const
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{
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@ -198,12 +204,14 @@ inline const Cmpt& Tensor<Cmpt>::zx() const
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return this->v_[ZX];
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}
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template<class Cmpt>
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inline const Cmpt& Tensor<Cmpt>::zy() const
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{
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return this->v_[ZY];
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}
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template<class Cmpt>
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inline const Cmpt& Tensor<Cmpt>::zz() const
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{
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@ -217,12 +225,14 @@ inline Cmpt& Tensor<Cmpt>::xx()
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return this->v_[XX];
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}
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template<class Cmpt>
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inline Cmpt& Tensor<Cmpt>::xy()
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{
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return this->v_[XY];
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}
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template<class Cmpt>
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inline Cmpt& Tensor<Cmpt>::xz()
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{
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@ -236,12 +246,14 @@ inline Cmpt& Tensor<Cmpt>::yx()
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return this->v_[YX];
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}
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template<class Cmpt>
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inline Cmpt& Tensor<Cmpt>::yy()
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{
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return this->v_[YY];
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}
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template<class Cmpt>
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inline Cmpt& Tensor<Cmpt>::yz()
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{
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@ -255,12 +267,14 @@ inline Cmpt& Tensor<Cmpt>::zx()
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return this->v_[ZX];
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}
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template<class Cmpt>
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inline Cmpt& Tensor<Cmpt>::zy()
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{
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return this->v_[ZY];
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}
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template<class Cmpt>
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inline Cmpt& Tensor<Cmpt>::zz()
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{
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@ -268,7 +282,6 @@ inline Cmpt& Tensor<Cmpt>::zz()
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}
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//- Return tensor transpose
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template<class Cmpt>
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inline Tensor<Cmpt> Tensor<Cmpt>::T() const
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{
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@ -320,7 +333,6 @@ inline void Tensor<Cmpt>::operator=(const Vector<Vector<Cmpt> >& tr)
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// * * * * * * * * * * * * * * * Global Operators * * * * * * * * * * * * * //
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//- Hodge Dual operator (tensor -> vector)
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template<class Cmpt>
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inline Vector<Cmpt> operator*(const Tensor<Cmpt>& t)
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{
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@ -328,7 +340,6 @@ inline Vector<Cmpt> operator*(const Tensor<Cmpt>& t)
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}
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//- Hodge Dual operator (vector -> tensor)
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template<class Cmpt>
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inline Tensor<Cmpt> operator*(const Vector<Cmpt>& v)
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{
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@ -341,7 +352,6 @@ inline Tensor<Cmpt> operator*(const Vector<Cmpt>& v)
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}
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//- Inner-product between two tensors
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template<class Cmpt>
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inline typename innerProduct<Tensor<Cmpt>, Tensor<Cmpt> >::type
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operator&(const Tensor<Cmpt>& t1, const Tensor<Cmpt>& t2)
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@ -363,7 +373,6 @@ operator&(const Tensor<Cmpt>& t1, const Tensor<Cmpt>& t2)
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}
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//- Inner-product between a tensor and a vector
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template<class Cmpt>
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inline typename innerProduct<Tensor<Cmpt>, Vector<Cmpt> >::type
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operator&(const Tensor<Cmpt>& t, const Vector<Cmpt>& v)
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@ -377,7 +386,6 @@ operator&(const Tensor<Cmpt>& t, const Vector<Cmpt>& v)
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}
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//- Inner-product between a vector and a tensor
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template<class Cmpt>
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inline typename innerProduct<Vector<Cmpt>, Tensor<Cmpt> >::type
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operator&(const Vector<Cmpt>& v, const Tensor<Cmpt>& t)
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@ -391,7 +399,6 @@ operator&(const Vector<Cmpt>& v, const Tensor<Cmpt>& t)
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}
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//- Outer-product between two vectors
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template<class Cmpt>
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inline typename outerProduct<Vector<Cmpt>, Vector<Cmpt> >::type
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operator*(const Vector<Cmpt>& v1, const Vector<Cmpt>& v2)
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@ -405,7 +412,6 @@ operator*(const Vector<Cmpt>& v1, const Vector<Cmpt>& v2)
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}
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//- Division of a vector by a tensor, i.e. dot-product with the tensor inverse
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template<class Cmpt>
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inline typename innerProduct<Vector<Cmpt>, Tensor<Cmpt> >::type
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operator/(const Vector<Cmpt>& v, const Tensor<Cmpt>& t)
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@ -690,6 +696,7 @@ operator&&(const Tensor<Cmpt>& t1, const SphericalTensor<Cmpt>& st2)
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return(t1.xx()*st2.ii() + t1.yy()*st2.ii() + t1.zz()*st2.ii());
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}
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template<class Cmpt>
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class typeOfSum<SphericalTensor<Cmpt>, Tensor<Cmpt> >
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{
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@ -698,6 +705,7 @@ public:
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typedef Tensor<Cmpt> type;
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};
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template<class Cmpt>
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class typeOfSum<Tensor<Cmpt>, SphericalTensor<Cmpt> >
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{
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@ -706,6 +714,7 @@ public:
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typedef Tensor<Cmpt> type;
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};
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template<class Cmpt>
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class innerProduct<SphericalTensor<Cmpt>, Tensor<Cmpt> >
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{
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@ -714,6 +723,7 @@ public:
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typedef Tensor<Cmpt> type;
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};
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template<class Cmpt>
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class innerProduct<Tensor<Cmpt>, SphericalTensor<Cmpt> >
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{
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@ -777,7 +787,7 @@ operator-(const Tensor<Cmpt>& t1, const SymmTensor<Cmpt>& st2)
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}
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//- Inner-product between a spherical tensor and a tensor
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//- Inner-product between a symmetric tensor and a tensor
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template<class Cmpt>
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inline Tensor<Cmpt>
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operator&(const SymmTensor<Cmpt>& st1, const Tensor<Cmpt>& t2)
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@ -799,7 +809,7 @@ operator&(const SymmTensor<Cmpt>& st1, const Tensor<Cmpt>& t2)
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}
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//- Inner-product between a tensor and a spherical tensor
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//- Inner-product between a tensor and a symmetric tensor
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template<class Cmpt>
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inline Tensor<Cmpt>
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operator&(const Tensor<Cmpt>& t1, const SymmTensor<Cmpt>& st2)
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@ -821,7 +831,7 @@ operator&(const Tensor<Cmpt>& t1, const SymmTensor<Cmpt>& st2)
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}
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//- Double-dot-product between a spherical tensor and a tensor
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//- Double-dot-product between a symmetric tensor and a tensor
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template<class Cmpt>
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inline Cmpt
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operator&&(const SymmTensor<Cmpt>& st1, const Tensor<Cmpt>& t2)
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@ -835,7 +845,7 @@ operator&&(const SymmTensor<Cmpt>& st1, const Tensor<Cmpt>& t2)
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}
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//- Double-dot-product between a tensor and a spherical tensor
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//- Double-dot-product between a tensor and a symmetric tensor
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template<class Cmpt>
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inline Cmpt
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operator&&(const Tensor<Cmpt>& t1, const SymmTensor<Cmpt>& st2)
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@ -848,6 +858,7 @@ operator&&(const Tensor<Cmpt>& t1, const SymmTensor<Cmpt>& st2)
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);
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}
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template<class Cmpt>
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class typeOfSum<SymmTensor<Cmpt>, Tensor<Cmpt> >
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{
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@ -856,6 +867,7 @@ public:
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typedef Tensor<Cmpt> type;
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};
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template<class Cmpt>
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class typeOfSum<Tensor<Cmpt>, SymmTensor<Cmpt> >
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{
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@ -873,6 +885,7 @@ public:
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typedef Tensor<Cmpt> type;
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};
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template<class Cmpt>
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class innerProduct<Tensor<Cmpt>, SymmTensor<Cmpt> >
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{
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