📄 randcau.m
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function y = randcau(m,n,a)
% y = randcau([m,n],a)
% y = randcau(m,n,a)
%
% m,n : Dimensions of matrix generated (mxn).
% a : Parameter of Cauchy pdf. Optional. Default: a=1.
%
% Produces variates from the Cauchy PDF defined by:
%
% 1 a
% F_X(x) = - * ---------
% pi a^2 + x^2
%
% Here a is the spread of the distribution. Generates an mxn matrix of
% Cauchy random variates.
%
% The random numbers are generated using the transform method.
% W. C. Karl
if max(size(m))>1 & nargin == 1
a = 1;
n = m(2);
m = m(1);
elseif max(size(m))>1 & nargin == 2
a = n;
n = m(2);
m = m(1);
elseif max(size(m))==1 & nargin == 2
a = 1;
elseif max(size(m))==1 & nargin == 3
else
error(['Unrecognized input configuration'])
end;
% Generate uniform random variates
x = rand(m,n);
% Perform Transformation
y = a*tan(pi*(x-.5));
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