Stan Math Library
4.9.0
Automatic Differentiation
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polar.hpp
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#ifndef STAN_MATH_REV_FUN_POLAR_HPP
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#define STAN_MATH_REV_FUN_POLAR_HPP
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#include <
stan/math/prim/meta.hpp
>
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#include <
stan/math/prim/fun/polar.hpp
>
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#include <
stan/math/prim/fun/isinf.hpp
>
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#include <
stan/math/prim/fun/isfinite.hpp
>
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#include <
stan/math/prim/fun/is_inf.hpp
>
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#include <
stan/math/prim/fun/sin.hpp
>
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#include <
stan/math/rev/core.hpp
>
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#include <
stan/math/rev/fun/is_inf.hpp
>
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#include <
stan/math/rev/fun/sin.hpp
>
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#include <complex>
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#include <type_traits>
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namespace
stan
{
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namespace
math {
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inline
std::complex<var>
polar
(
const
var
& r,
const
var
& theta) {
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return
internal::complex_polar
(r, theta);
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}
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template
<
typename
T>
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inline
std::complex<var>
polar
(T r,
const
var
& theta) {
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return
internal::complex_polar
(r, theta);
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}
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template
<
typename
T>
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inline
std::complex<var>
polar
(
const
var
& r, T theta) {
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return
internal::complex_polar
(r, theta);
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}
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}
// namespace math
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}
// namespace stan
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#endif
stan::math::var_value< double >
isfinite.hpp
isinf.hpp
stan::math::internal::complex_polar
complex_return_t< U, V > complex_polar(const U &r, const V &theta)
Returns complex number with specified magnitude and phase angle.
Definition
polar.hpp:22
stan::math::polar
std::complex< fvar< T > > polar(const fvar< T > &r, const fvar< T > &theta)
Returns complex number with specified magnitude and phase angle.
Definition
polar.hpp:22
stan
The lgamma implementation in stan-math is based on either the reentrant safe lgamma_r implementation ...
Definition
unit_vector_constrain.hpp:15
is_inf.hpp
polar.hpp
sin.hpp
meta.hpp
core.hpp
is_inf.hpp
sin.hpp
stan
math
rev
fun
polar.hpp
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