| s17dc {NAGFWrappers} | R Documentation |
s17dc returns a sequence of values for the Bessel functions Y_ν + n(z) for complex z, non-negative ν and n = 0 , 1 , . . . , N - 1, with an option for exponential scaling.
s17dc(fnu, z, n, scal)
fnu |
double ν, the order of the first member of the sequence of functions. |
z |
complex z, the argument of the functions. |
n |
integer N, the number of members required in the sequence Y_ν(z) , Y_ν + 1(z) , . . . , Y_ν + N - 1(z). |
scal |
string The scaling option. scal='U': The results are returned unscaled. scal='S': The results are returned scaled by the factor e^ - abs(Im(z)). |
R interface to the NAG Fortran routine S17DCF.
CY |
complex array The N required function values: cy[i] contains Y_ν + i - 1(z) for i=1 . . . N. |
NZ |
integer The number of components of cy that are set to zero due to underflow. The positions of such components in the array cy are arbitrary. |
IFAIL |
integer ifail =0unless the function detects an error or a warning has been flagged (see the Errors section in Fortran library documentation). |
NAG
http://www.nag.co.uk/numeric/FL/nagdoc_fl23/pdf/S/s17dcf.pdf
ifail<-0 fnu<-0 z<-complex(1,0.3,0.4) n<-2 scal<-'U' s17dc(fnu,z,n,scal)