Nothing
`INVRft` <-
function(G,n,tstart,dt)
{
### function [g,f,t]=INVRft(G,n,tstart,dt);
##% INVRft Inverse Fourier Transform, time shifts, sample interval scaling
##% USAGE: [g,f,t]=INVRft(G,n,tstart,dt);
##% Compute the Inverse Fourier Transform of G(f) and order the output to match
##% a time vector that starts at tstart and has a sample interval of dt.
##% n is the length of the time vector and of g. An N point IFFT is calculated
##% where N is the length of G. Output is scaled according to the conventions of
##% continuous transforms in Aki and Richards and in J.H. Karl.
##%
##% INPUT: G is a column vector spectrum evaluated at positive and negative
##% frequencies as defined by MAKEFREQ.
##% tstart, dt and n define the output time vector as described above.
##%
##% OUTPUT: g is the Inverse Fourier Transform of G. it is scaled by dt to be
##% consistent with the continuous transform. the time shift
##% theorem has been used to account for time not starting at t=0.
##% f and t are the time and frequency vectors for g and G.
##% the lengths of g and t are n.
##%
##% See also FRWDFT, and MAKEFREQ.
##% adapted and translated from K. Creager kcc@geophys.washington.edu 12/30/93
######## modified by J. M. Lees 10/20/2007
N=length(G); ##% length of input time-domain vector
## t=tstart(1)+[0:dt:(n-1)*dt]'; ##% time vector
t=tstart[1]+seq(from=0,by=dt,to=(n-1)*dt)
f=makefreq(N,dt)
i = complex(real=0, imaginary=1)
g=(1/(N*dt))*fft(G*exp(2*pi*i*tstart*f), inverse = TRUE); ##% inverse fourier transform with time shift
g=g[1:N]; ##%truncate time vector to n points.
return(list(g=g, f=f, t=t))
}
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