Module rgsl::exponential [−][src]
Functions
This routine provides an exponential function \exp(x) using GSL semantics and error checking.
This routine provides an exponential function \exp(x) using GSL semantics and error checking.
This function computes the exponential \exp(x) using the gsl_sf_result_e10 type to return a result with extended range.
This function exponentiates x with an associated absolute error dx.
This function exponentiates a quantity x with an associated absolute error dx using the
ResultE10 type to return a result with extended range.
This routine exponentiates x and multiply by the factor y to return the product y \exp(x).
This routine exponentiates x and multiply by the factor y to return the product y \exp(x).
This function computes the exponential \exp(x) using the gsl_sf_result_e10 type to return a result with extended range.
This routine computes the product y \exp(x) for the quantities x, y with associated absolute errors dx, dy.
This routine computes the product y \exp(x) for the quantities x, y with associated absolute errors dx, dy using the gsl_sf_result_e10 type to return a result with extended range.
This routine computes the quantity \exp(x)-1 using an algorithm that is accurate for small x.
This routine computes the quantity \exp(x)-1 using an algorithm that is accurate for small x.
This routine computes the quantity (\exp(x)-1)/x using an algorithm that is accurate for small
x. For small x the algorithm is based on the expansion
(\exp(x)-1)/x = 1 + x/2 + x^2/(2*3) + x^3/(2*3*4) + \dots.
This routine computes the quantity 2(\exp(x)-1-x)/x^2 using an algorithm that is accurate for
small x. For small x the algorithm is based on the expansion
2(\exp(x)-1-x)/x^2 = 1 + x/3 + x^2/(3*4) + x^3/(3*4*5) + \dots.
This routine computes the quantity 2(\exp(x)-1-x)/x^2 using an algorithm that is accurate for
small x. For small x the algorithm is based on the expansion
2(\exp(x)-1-x)/x^2 = 1 + x/3 + x^2/(3*4) + x^3/(3*4*5) + \dots.
This routine computes the quantity (\exp(x)-1)/x using an algorithm that is accurate for small
x. For small x the algorithm is based on the expansion
(\exp(x)-1)/x = 1 + x/2 + x^2/(2*3) + x^3/(2*3*4) + \dots.
This routine computes the N-relative exponential, which is the n-th generalization of the functions gsl_sf_exprel and gsl_sf_exprel_2. The N-relative exponential is given by:
This routine computes the N-relative exponential, which is the n-th generalization of the functions gsl_sf_exprel and gsl_sf_exprel_2. The N-relative exponential is given by: