📄 specfunc-lambert.texi
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@cindex W function@cindex Lambert functionLambert's W functions, @math{W(x)}, are defined to be solutionsof the equation @math{W(x) \exp(W(x)) = x}. This function hasmultiple branches for @math{x < 0}; however, it has onlytwo real-valued branches. We define @math{W_0(x)} to be theprincipal branch, where @math{W > -1} for @math{x < 0}, and @c{$W_{-1}(x)$}@math{W_@{-1@}(x)} to be the other real branch, where@math{W < -1} for @math{x < 0}. The Lambert functions aredeclared in the header file @file{gsl_sf_lambert.h}.@deftypefun double gsl_sf_lambert_W0 (double @var{x})@deftypefunx int gsl_sf_lambert_W0_e (double @var{x}, gsl_sf_result * @var{result})These compute the principal branch of the Lambert W function, @math{W_0(x)}.@comment exceptions: GSL_EDOM, GSL_EMAXITER@end deftypefun@deftypefun double gsl_sf_lambert_Wm1 (double @var{x})@deftypefunx int gsl_sf_lambert_Wm1_e (double @var{x}, gsl_sf_result * @var{result})These compute the secondary real-valued branch of the Lambert W function, @c{$W_{-1}(x)$}@math{W_@{-1@}(x)}.@comment exceptions: GSL_EDOM, GSL_EMAXITER@end deftypefun
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