Automatic Differentiation
 
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add.hpp
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1#ifndef STAN_MATH_PRIM_FUN_ADD_HPP
2#define STAN_MATH_PRIM_FUN_ADD_HPP
3
7
8namespace stan {
9namespace math {
10
20template <typename ScalarA, typename ScalarB,
21 require_all_stan_scalar_t<ScalarA, ScalarB>* = nullptr,
22 require_all_not_var_t<ScalarA, ScalarB>* = nullptr>
23inline return_type_t<ScalarA, ScalarB> add(const ScalarA& a, const ScalarB& b) {
24 return a + b;
25}
26
40template <typename Mat1, typename Mat2,
43inline auto add(const Mat1& m1, const Mat2& m2) {
44 check_matching_dims("add", "m1", m1, "m2", m2);
45 return m1 + m2;
46}
47
57template <typename Mat, typename Scal, require_eigen_t<Mat>* = nullptr,
58 require_stan_scalar_t<Scal>* = nullptr,
59 require_all_not_st_var<Mat, Scal>* = nullptr>
60inline auto add(const Mat& m, const Scal c) {
61 return (m.array() + c).matrix();
62}
63
73template <typename Scal, typename Mat, require_stan_scalar_t<Scal>* = nullptr,
74 require_eigen_t<Mat>* = nullptr,
75 require_all_not_st_var<Scal, Mat>* = nullptr>
76inline auto add(const Scal c, const Mat& m) {
77 return (c + m.array()).matrix();
78}
79
80} // namespace math
81} // namespace stan
82
83#endif
require_all_t< is_eigen< std::decay_t< Types > >... > require_all_eigen_t
Require all of the types satisfy is_eigen.
Definition is_eigen.hpp:65
addition_< as_operation_cl_t< T_a >, as_operation_cl_t< T_b > > add(T_a &&a, T_b &&b)
typename return_type< Ts... >::type return_type_t
Convenience type for the return type of the specified template parameters.
require_all_not_t< is_var< scalar_type_t< std::decay_t< Types > > >... > require_all_not_st_var
Require none of the scalar types satisfy is_var.
Definition is_var.hpp:138
void check_matching_dims(const char *function, const char *name1, const T1 &y1, const char *name2, const T2 &y2)
Check if the two containers have the same dimensions.
The lgamma implementation in stan-math is based on either the reentrant safe lgamma_r implementation ...
Definition fvar.hpp:9