Tensor2_symmetric_plus_Tensor2.hpp

Go to the documentation of this file.

/* Adds a Tensor2_symmetric to a Tensor2, yielding a Tensor2. */
 
#pragma once
 
namespace FTensor
{
  /* Base Template */
  template <class A, class B, class T, class U, int Dim_0, int Dim0_1,
            int Dim1_1, char i0, char j0, char i1, char j1>
  class Tensor2_symmetric_plus_Tensor2
  {};
 
  /* A(i,j)+B(i,j), A is symmetric, B is not. */
 
  template <class A, class B, class T, class U, int Dim, char i, char j>
  class Tensor2_symmetric_plus_Tensor2<A, B, T, U, Dim, Dim, Dim, i, j, i, j>
  {
    Tensor2_symmetric_Expr<A, T, Dim, i, j> iterA;
    Tensor2_Expr<B, U, Dim, Dim, i, j> iterB;
 
  public:
    typename promote<T, U>::V operator()(const int N1, const int N2) const
    {
      return iterA(N1, N2) + iterB(N1, N2);
    }
 
    Tensor2_symmetric_plus_Tensor2(
      const Tensor2_symmetric_Expr<A, T, Dim, i, j> &a,
      const Tensor2_Expr<B, U, Dim, Dim, i, j> &b)
        : iterA(a), iterB(b)
    {}
  };
 
  /* A(i,j)+B(j,i), A is symmetric, B is not. */
 
  template <class A, class B, class T, class U, int Dim, char i, char j>
  class Tensor2_symmetric_plus_Tensor2<A, B, T, U, Dim, Dim, Dim, i, j, j, i>
  {
    Tensor2_symmetric_Expr<A, T, Dim, i, j> iterA;
    Tensor2_Expr<B, U, Dim, Dim, j, i> iterB;
 
  public:
    typename promote<T, U>::V operator()(const int N1, const int N2) const
    {
      return iterA(N1, N2) + iterB(N2, N1);
    }
 
    Tensor2_symmetric_plus_Tensor2(
      const Tensor2_symmetric_Expr<A, T, Dim, i, j> &a,
      const Tensor2_Expr<B, U, Dim, Dim, j, i> &b)
        : iterA(a), iterB(b)
    {}
  };
 
  template <class A, class B, class T, class U, int Dim_0, int Dim0_1,
            int Dim1_1, char i0, char j0, char i1, char j1>
  Tensor2_Expr<Tensor2_symmetric_plus_Tensor2<A, B, T, U, Dim_0, Dim0_1,
                                              Dim1_1, i0, j0, i1, j1>,
               typename promote<T, U>::V, Dim_0, Dim_0, i0, j0>
  operator+(const Tensor2_symmetric_Expr<A, T, Dim_0, i0, j0> &a,
            const Tensor2_Expr<B, U, Dim0_1, Dim1_1, i1, j1> &b)
  {
    using TensorExpr
      = Tensor2_symmetric_plus_Tensor2<A, B, T, U, Dim_0, Dim0_1, Dim1_1, i0,
                                       j0, i1, j1>;
    static_assert(
      !std::is_empty<TensorExpr>::value,
      "Indexes or Dimensions are not compatible with the + operator");
    return Tensor2_Expr<TensorExpr, typename promote<T, U>::V, Dim_0, Dim_0,
                        i0, j0>(TensorExpr(a, b));
  }
 
  // TODO We are not respecting operation order here. I suggest to use the same
  // approach as in Tensor2_symmetric minus Tensor2
  /* B(i,j)+A(i,j), A is symmetric, B is not. */
  /* B(i,j)+A(j,i), A is symmetric, B is not. */
 
  template <class A, class B, class T, class U, int Dim_0, int Dim0_1,
            int Dim1_1, char i0, char j0, char i1, char j1>
  Tensor2_Expr<Tensor2_symmetric_plus_Tensor2<A, B, T, U, Dim_0, Dim0_1,
                                              Dim1_1, i0, j0, i1, j1>,
               typename promote<T, U>::V, Dim_0, Dim_0, i0, j0>
  operator+(const Tensor2_Expr<B, U, Dim0_1, Dim1_1, i1, j1> &b,
            const Tensor2_symmetric_Expr<A, T, Dim_0, i0, j0> &a)
  {
    using TensorExpr
      = Tensor2_symmetric_plus_Tensor2<A, B, T, U, Dim_0, Dim0_1, Dim1_1, i0,
                                       j0, i1, j1>;
    static_assert(
      !std::is_empty<TensorExpr>::value,
      "Indexes or Dimensions are not compatible with the + operator");
    return Tensor2_Expr<TensorExpr, typename promote<T, U>::V, Dim_0, Dim_0,
                        i0, j0>(TensorExpr(a, b));
  }
}