Dune Core Modules (2.4.1)
multitypeblockvector.hh
28 template<typename T1, typename T2=fusion::void_, typename T3=fusion::void_, typename T4=fusion::void_,
69 MultiTypeBlockVector_Print<current_element+1,remaining_elements-1,TVec>::print(v); //next element
105 class MultiTypeBlockVector_Ident<0,T1,T2> {public: static void equalize (T1& a, const T2& b) {} };
138 class MultiTypeBlockVector_Add<0,T> {public: static void add (T& a, const T& b) {} static void sub (T& a, const T& b) {} };
160 class MultiTypeBlockVector_AXPY<0,TVec,Ta> {public: static void axpy (TVec& x, const Ta& a, const TVec& y) {} };
181 class MultiTypeBlockVector_Mulscal<0,TVec,Ta> {public: static void mul (TVec& x, const Ta& a) {} };
196 static typename TVec::field_type mul(const TVec& x, const TVec& y) { return (fusion::at_c<count-1>(x) * fusion::at_c<count-1>(y)) + MultiTypeBlockVector_Mul<count-1,TVec>::mul(x,y); }
197 static typename TVec::field_type dot(const TVec& x, const TVec& y) { return (Dune::dot(fusion::at_c<count-1>(x),fusion::at_c<count-1>(y))) + MultiTypeBlockVector_Mul<count-1,TVec>::dot(x,y); }
309 void operator= (const T& newval) {MultiTypeBlockVector_Ident<mpl::size<type>::value,type,T>::equalize(*this, newval); }
314 void operator+= (const type& newv) {MultiTypeBlockVector_Add<mpl::size<type>::value,type>::add(*this,newv);}
319 void operator-= (const type& newv) {MultiTypeBlockVector_Add<mpl::size<type>::value,type>::sub(*this,newv);}
321 void operator*= (const int& w) {MultiTypeBlockVector_Mulscal<mpl::size<type>::value,type,const int>::mul(*this,w);}
322 void operator*= (const float& w) {MultiTypeBlockVector_Mulscal<mpl::size<type>::value,type,const float>::mul(*this,w);}
323 void operator*= (const double& w) {MultiTypeBlockVector_Mulscal<mpl::size<type>::value,type,const double>::mul(*this,w);}
325 field_type operator* (const type& newv) const {return MultiTypeBlockVector_Mul<mpl::size<type>::value,type>::mul(*this,newv);}
326 field_type dot (const type& newv) const {return MultiTypeBlockVector_Mul<mpl::size<type>::value,type>::dot(*this,newv);}
331 typename FieldTraits<field_type>::real_type two_norm2() const {return MultiTypeBlockVector_Norm<mpl::size<type>::value,type>::result(*this);}
355 template<typename T1, typename T2, typename T3, typename T4, typename T5, typename T6, typename T7, typename T8, typename T9>
356 std::ostream& operator<< (std::ostream& s, const MultiTypeBlockVector<T1,T2,T3,T4,T5,T6,T7,T8,T9>& v) {
357 MultiTypeBlockVector_Print<0,mpl::size<MultiTypeBlockVector<T1,T2,T3,T4,T5,T6,T7,T8,T9> >::value,MultiTypeBlockVector<T1,T2,T3,T4,T5,T6,T7,T8,T9> >::print(v);
Provides the functions dot(a,b) := and dotT(a,b) := .
Type traits to determine the type of reals (when working with complex numbers)
std::ostream & operator<<(std::ostream &s, const array< T, N > &e)
Output operator for array.
Definition: array.hh:26
enable_if<!IsVector< A >::value &&!is_same< typenameFieldTraits< A >::field_type, typenameFieldTraits< A >::real_type >::value, typenamePromotionTraits< A, B >::PromotedType >::type dot(const A &a, const B &b)
computes the dot product for fundamental data types according to Petsc's VectDot function: dot(a,...
Definition: dotproduct.hh:44
Simple iterative methods like Jacobi, Gauss-Seidel, SOR, SSOR, etc. in a generic way.
#define DUNE_UNUSED_PARAMETER(parm)
A macro to mark intentional unused function parameters with.
Definition: unused.hh:18
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