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adnanshahidimec committed Oct 18, 2017
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186 changes: 186 additions & 0 deletions circulant.m
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function C = circulant(vec,direction)
%CIRCULANT Circulant Matrix.
% CIRCULANT(V,DIR) generates a square circulant matrix using the vector V
% as the first row of the result if V is a row vector or as the first
% column of the result if V is a column vector. V may be any numeric data
% type or a character string.
% DIR is an optional input argument that describes the circular shift
% direction. If DIR = 1, the shift is forward. If DIR = -1, the shift is
% backward. If DIR is not provided, DIR = 1 is used.
%
% References:
% http://en.wikipedia.org/wiki/Circulant_matrix
% http://mathworld.wolfram.com/CirculantMatrix.html
%
% Example:
% A backwards (-1) shift, result is a symmetric
% matrix.
%
% circulant([2 3 5 7 11 13],-1)
%
% ans =
% 2 3 5 7 11 13
% 3 5 7 11 13 2
% 5 7 11 13 2 3
% 7 11 13 2 3 5
% 11 13 2 3 5 7
% 13 2 3 5 7 11
%
% Example:
% A forwards (+1) shifted circulant matrix,
% built using the first row defined by vec.
%
% circulant([2 3 5 7 11],1)
%
% ans =
% 2 3 5 7 11
% 11 2 3 5 7
% 7 11 2 3 5
% 5 7 11 2 3
% 3 5 7 11 2
%
% Example:
% A postively shifted circulant matrix, built
% from vec as the first column.
%
% circulant([2;3;5;7;11],1)
% ans =
% 2 11 7 5 3
% 3 2 11 7 5
% 5 3 2 11 7
% 7 5 3 2 11
% 11 7 5 3 2
%
% Example:
% A negative shift applied to build a character
% circulant matrix.
%
% circulant('abcdefghij',-1)
%
% ans =
% abcdefghij
% bcdefghija
% cdefghijab
% defghijabc
% efghijabcd
% fghijabcde
% ghijabcdef
% hijabcdefg
% ijabcdefgh
% jabcdefghi
%
% See also: toeplitz, hankel
%
% Author: John D'Errico
% (The help was re-written to be more clear
% and concise by Duane Hanselman.)
% e-mail: woodchips@rochester.rr.com
% Release: 1.1
% Release date: 2/3/09


% error checks
if (nargin<1) || (nargin > 2)
error('circulant takes only one or two input arguments')
end

if (nargin < 2) || isempty(direction)
direction = 1;
elseif ~ismember(direction,[1,-1])
error('direction must be either +1 or -1 if it is supplied')
end

% verify that vec is a vector or a scalar
if ~isvector(vec)
error('vec must be a vector')
elseif length(vec) == 1
% vec was a scalar
C = vec;
return
end

% how long is vec?
n = length(vec);
n1 = n-1;

if direction == -1
% negative circular shift.

% create the circulant matrix. Yeah, I know,
% it only takes one line using bsxfun.
%
% Alternatively, it can be done as a hankel
% matrix variant. I like the bsxfun construct
% the best, and it is 40% faster than a call
% to Hankel. Even my repmat version is faster
% than the hankel solution.
%
% C = vec(hankel(1:n,circshift(1:n,[0 1]))));
%
% For anyone who really wants a slight speed
% bump, uncomment the bsxfun version below
% instead, and comment out the repmat version
% below. I considered putting in a test to see
% if bsxfun exists, but the test itself wastes
% more time on small vectors compared to the
% small additional time the repmat version
% requires.
%
% C = vec(mod(bsxfun(@plus,(0:n1)',0:n1),n)+1);
%
% The fact is, there are still too many users
% around that don't have a new enough release
% that includes bsxfun. Since the repmat
% solution here is absolutely trivial,
% I'll be friendly and use it instead. I also
% did a very quick test, and even for vectors
% of length 500, there was only a 10% time
% penalty for the use of repmat versus bsxfun
% here.
C = repmat(0:n1,n,1);
C = vec(mod(C+C',n)+1);
else
% positive circular shift. We end up as a
% call to toeplitz here. This variant too can
% be sped up using bsxfun. Here the speedup
% is roughly 20% over toeplitz for vectors of
% length 500. Again though, for small vectors,
% the test just to see if bsxfun exists takes
% more time than the call to toeplits.

% if bsxfun exists and you really want that
% speed bump, just swap in the following block
% of code:

% if size(vec,1) == 1
% % vec was a row vector, so it defines
% % the first row of C.
% C = vec(mod(bsxfun(@plus,(0:-1:(-n1))',0:n1),n)+1);
% else
% % vec must be a column vector, so it
% % defines the first column of C.
% C = vec(mod(bsxfun(@plus,(0:n1)',0:-1:(-n1)),n)+1);
% end

% assuming no bsxfun

% was vec a row or column vector?
if size(vec,1) == 1
% vec was a row vector, so it defines
% the first row of C.
rind = 1:n;
cind = n + 2 - rind' ;
cind(cind == (n+1)) = 1;
else
% vec was a column vector, so it defines
% the first column of C.
cind = (1:n)';
rind = n + 2 - cind';
rind(rind == (n+1)) = 1;
end
% once the first row and column is given,
% just call toeplitz
C = vec(toeplitz(cind,rind));

end

11 changes: 11 additions & 0 deletions insertLicense.sh
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directories="gfdmlib examples"
for d in $directories; do
for f in `find $d -name "*.m"`; do
head -n 1 $f | grep "TU Dresden" > /dev/null
if [ $? -ne 0 ]; then
echo "Modifying $f..."
cat licenseHeader.txt $f > /tmp/bla.txt
cp /tmp/bla.txt $f
fi
done
done
21 changes: 21 additions & 0 deletions license.txt
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Copyright (c) 2014 Technical University Dresden, Vodafone Chair Mobile Communication Systems
All rights reserved.

Redistribution and use in source and binary forms are permitted
provided that the above copyright notice and this paragraph are
duplicated in all such forms and that any documentation, advertising
materials, and other materials related to such distribution and use
acknowledge that the software was developed by the Technical
University Dresden, Vodafone Chair Mobile Communication Systems. The
name of the Technical University Dresden, Vodafone Chair Mobile
Communication Systems may not be used to endorse or promote products
derived from this software without specific prior written permission.
THIS SOFTWARE IS PROVIDED ``AS IS'' AND WITHOUT ANY EXPRESS OR IMPLIED
WARRANTIES, INCLUDING, WITHOUT LIMITATION, THE IMPLIED WARRANTIES OF
MERCHANTABILITY AND FITNESS FOR A PARTICULAR PURPOSE.

***
This MATLAB source code provides an implementation along with examples
of a basic GFDM transceiver chain.

Contact: maximilian.matthe@ifn.et.tu-dresden.de
6 changes: 6 additions & 0 deletions licenseHeader.txt
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% Copyright (c) 2014 TU Dresden
% All rights reserved.
% See accompanying license.txt for details.
%


57 changes: 57 additions & 0 deletions pgfplot.m
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function pgfplot( fname, flag3d, step )
%
% function pgfplot( fname, flag3d, step )
%
% fname file name
% flag3d set true if 3D plot
% step take only every step'th value
%
switch nargin
case 1
flag3d = false;
step = 1;
case 2
step = 1;
end

c = get( gca, 'Children' );
i = 1;
while i < numel(c)
if ~strcmp( get(c, 'type' ), 'line' )
c(i) = [];
else
i = i+1;
end
end
c = flipud(c);

xdatas = get( c, 'xdata' );
ydatas = get( c, 'ydata' );



if ~flag3d
if iscell( xdatas )
for i = numel( xdatas )+1-(1:numel( xdatas ))
xx = xdatas{i}.';
yy = ydatas{i}.';
dlmwrite( [ fname sprintf( '%03i', i ) '.txt' ], [ xx(1:step:end) yy(1:step:end) ], ' ' );
end
else
dlmwrite( [ fname '.txt' ], [ xdatas.' ydatas.' ], ' ' );
end
else
zdatas = get( c, 'zdata' );
if step > 1
% xdatas = xdatas( 1:step:end );
% ydatas = ydatas( 1:step:end );
zdatas = zdatas( 1:step:end, 1:step:end );
xdatas = 1:size(zdatas,1);
ydatas = 1:size(zdatas,2);
end
for i = 1:numel(ydatas)
dlmwrite( [ fname '.txt' ], [ xdatas.' repmat(ydatas(i), [numel(xdatas),1]) transpose( zdatas(i,:,:) ) ], '-append', 'delimiter', ' ' );
dlmwrite( [ fname '.txt' ], [ ' ' ], '-append' );
end
end
end
15 changes: 15 additions & 0 deletions release.sh
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out=/tmp/gfdmlibrel
rel=GFDMlib_TUD.zip

mkdir $out
cp -r gfdmlib examples $out
cp setPath.m $out
cp license.txt $out

cd $out
zip -r ./$rel *
cd -

cp $out/$rel .

rm -r $out
8 changes: 8 additions & 0 deletions setPath.m
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function setPath
d = fileparts(mfilename('fullpath'));
fprintf('Setting path for GFDM lib\n');
addpath(genpath(fullfile(d, 'gfdmlib')));

addpath(fullfile(d, '3rdparty'));
addpath(fullfile(d, '3rdparty/xunit'));
end

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