Li.cpp File Reference

#include "Li.hpp"
#include "Li2.hpp"
#include "Li3.hpp"
#include "Li4.hpp"
#include "Li5.hpp"
#include "Li6.hpp"
#include "eta.hpp"
#include "factorial.hpp"
#include "harmonic.hpp"
#include "zeta.hpp"
#include <cmath>
#include <complex>
#include <cstdint>
#include <limits>

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Namespaces
namespace	flexiblesusy
namespace	flexiblesusy::anonymous_namespace{Li.cpp}

Functions
std::complex< double >	flexiblesusy::anonymous_namespace{Li.cpp}::clog (const std::complex< double > &z) noexcept
	complex logarithm, converts -0.0 to 0.0
constexpr bool	flexiblesusy::anonymous_namespace{Li.cpp}::is_even (int64_t n) noexcept
constexpr bool	flexiblesusy::anonymous_namespace{Li.cpp}::is_finite (const std::complex< double > &z) noexcept
std::complex< double >	flexiblesusy::Li (int64_t n, const std::complex< double > &z) noexcept
	Complex polylogarithm .
std::complex< double >	flexiblesusy::anonymous_namespace{Li.cpp}::Li_rest (int64_t n, const std::complex< double > &z) noexcept
	returns remainder from inversion formula
std::complex< double >	flexiblesusy::anonymous_namespace{Li.cpp}::Li_series (int64_t n, const std::complex< double > &z) noexcept
std::complex< double >	flexiblesusy::anonymous_namespace{Li.cpp}::Li_unity_neg (int64_t n, const std::complex< double > &z) noexcept
	Series expansion of Li_n(z) around z ~ 1, n < 0.
std::complex< double >	flexiblesusy::anonymous_namespace{Li.cpp}::Li_unity_pos (int64_t n, const std::complex< double > &z) noexcept
	Series expansion of Li_n(z) around z ~ 1, n > 0.
std::complex< double >	flexiblesusy::anonymous_namespace{Li.cpp}::stable_pow (const std::complex< double > &z, int64_t n) noexcept
	returns z^n, treating Re(z) == 0 and Im(z) == 0 in a stable way

Variables
constexpr double	flexiblesusy::anonymous_namespace{Li.cpp}::inf = std::numeric_limits<double>::infinity()
constexpr double	flexiblesusy::anonymous_namespace{Li.cpp}::nan = std::numeric_limits<double>::quiet_NaN()
constexpr double	flexiblesusy::anonymous_namespace{Li.cpp}::PI = 3.1415926535897932