📄 unif_cdf.m
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function [y,x] = unif_cdf(umin,umax,nx)
% UNIF_CDF .... Evaluates and plots the cumulative distribution function of a
% Uniform random variable.
%
% UNIF_CDF(A,B) plots the cdf of the Uniform random variable U ~ [A,B].
% UNIF_CDF(A,B,N), where N is a scalar, plots the cdf evaluated at N bins.
% UNIF_CDF(A,B,X), where X is a vector, plots the cdf using the bins
% specified in X.
% [F,X] = UNIF_CDF(...) does not draw a graph, but returns vectors
% F and X such that PLOT(X,F) is the cdf.
% [F] = UNIF_CDF(...) does not draw a graph, but returns vector F which
% contains computed values of the cdf only.
%
% See also UNIF_PDF,UNIFORM,CDF.
% AUTHORS : M. Zeytinoglu & N. W. Ma
% Department of Electrical & Computer Engineering
% Ryerson Polytechnic University
% Toronto, Ontario, CANADA
%
% DATE : August 1991.
% VERSION : 1.0
%===========================================================================
% Modifications history:
% ----------------------
% o Added "checking" 11.30.1992 MZ
% o Tested (and modified) under MATLAB 4.0/4.1 08.16.1993 MZ
%===========================================================================
global START_OK;
global BELL;
global WARNING;
check;
%------------------------------------------------------------------------
% Define default values of the parameters
%------------------------------------------------------------------------
nx_default = 100;
kp_default = 2;
%------------------------------------------------------------------------
% Check for errors
%------------------------------------------------------------------------
if ((nargin ~= 2) & (nargin ~= 3))
error(eval('eval(BELL),eval(WARNING),help unif_cdf'));
return;
end
if (umin > umax)
error('START parameter is greater than STOP parameter.')
end
%------------------------------------------------------------------------
% Prepare absicca vector and other parameters
%------------------------------------------------------------------------
if (nargin == 2)
nx = nx_default;
end
if (length(nx) == 1)
xmin = umin - (kp_default);
xmax = umax + (kp_default);
dx = (xmax-xmin)/nx;
nx = [xmin:dx:xmax];
end
%------------------------------------------------------------------------
% Compute the cdf
%------------------------------------------------------------------------
cdf = limiter((nx-umin)/(umax-umin),0,1);
%------------------------------------------------------------------------
% Output routines
%------------------------------------------------------------------------
if (nargout == 0)
plot(nx,cdf), ...
grid on, ...
title('Uniform CDF')
elseif (nargout == 1)
y = cdf;
else
y = cdf;
x = nx;
end
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