📄 gfprimdf.m
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function pol = gfprimdf(m, p)
%GFPRIMDF Produces a default primitive polynomial in GF(P^M).
% Pol = GFPRIMDF(M) outputs the default primitive polynomial Pol in
% GF(2^M).
%
% Pol = GFPRIMDF(M, P) outputs the default primitive polynomial Pol
% in GF(P^M).
%
% The default primitive polynomials are monic polynomials.
%
% See also GFPRIMCK, GFPRIMFD.
% Wes Wang 6/30/94, 10/7/95
% Copyright (c) 1995-96 by The MathWorks, Inc.
% $Revision: 1.1 $ $Date: 1996/04/01 17:59:26 $
if nargin < 2
p = 2;
end;
if p == 2
if m == 1
pol = [1 1];
elseif m == 2
pol = [2 1 0];
elseif m == 3
pol = [3 1 0];
elseif m == 4
pol = [4 1 0];
elseif m == 5
pol = [5 2 0];
elseif m == 6
pol = [6 1 0];
elseif m == 7
pol = [7 3 0];
elseif m == 8
pol = [8 4 3 2 0];
elseif m == 9
pol = [9 4 0];
elseif m == 10
pol = [10 3 0];
elseif m == 11
pol = [11 2 0];
elseif m == 12
pol = [12 6 4 1 0];
elseif m == 13
pol = [13 4 3 1 0];
elseif m == 14
pol = [14 10 6 1 0];
elseif m == 15
pol = [15 1 0];
elseif m == 16
pol = [16 12 3 1 0];
elseif m == 17
pol = [17 3 0];
elseif m == 18
pol = [18 7 0];
elseif m == 19
pol = [19 5 2 1 0];
elseif m == 20
pol = [20 3 0];
elseif m == 21
pol = [21 2 0];
elseif m == 22
pol = [22 1 0];
elseif m == 23
pol = [23 5 0];
elseif m == 24
pol = [24 7 2 1 0];
else
disp('The maximum primitive polynomial degree in the database is 24. You have request')
disp(['degree of ', num2str(m), ' Please wait for processing.'])
pol = gfprimfd(m, 'min');
end
if (m <= 24) & (m >= 2)
pol = gfrepcov(pol);
end
else
if (m == 1)
pol = [1 1];
elseif (p == 3) & (m <= 6)
if m == 2
pol = [2 1 1];
elseif m == 3
pol = [1 2 0 1];
elseif m == 4
pol = [2 1 0 0 1];
elseif m == 5
pol = [1 2 0 0 0 1];
elseif m == 6
pol = [2 1 0 0 0 0 1];
end;
elseif (p == 5) & (m <= 4)
if m == 2
pol = [2 1 1];
elseif m == 3
pol = [2 3 0 1];
elseif m == 4
pol = [2 2 1 0 1];
end;
elseif (p == 7) & (m <= 3)
if m == 2
pol = [3 1 1];
elseif m == 3
pol = [2 3 0 1];
end;
else
pol = gfprimfd(m, 'min', p);
end
end;
% -- end of gfprimdf--
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