📄 oneptrlx.mht
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Date: Tue, 12 May 2009 09:44:32 -0700
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<BODY><PRE>% Demonstration of Gauss-Seidel (One Point Iteration) Root =
Finding
%
% The function is defined in the file 'fcn.m'. The contents of this file =
are:
%
% function y =3D fcn(x)
% y =3D -1200/(x^3 - 5*x^2 - 124*x + 380);
fprintf('\nDemonstration of One Point Iteration with relaxation\n');
x =3D input ('Enter initial guess of root: ');
w =3D input ('Enter relaxation factor: ');
maxerror =3D input ('Enter maximum error (percent): ');
maxit =3D input ('Enter maximum number of iterations: ');
xinit =3D x;
for wloop =3D 1:14 % test out 0.1 <=3D w <=3D 1.4
x =3D xinit;
w =3D wloop * 0.1;
count =3D 0; % iteration counter
error =3D 1; % starting error (100 percent)
% fprintf('\n Iteration x g(x)=3Dxnew error(percent)\n\n');
while (error > maxerror) & (count < maxit) % '&' is =
logical AND
count =3D count + 1;
temp =3D fcn(x);
xnew =3D x + w * (temp - x);
error =3D abs((xnew - x)/xnew) * 100;
% fprintf('%7g %10.4f %10.4f %10.4f\n',count,x,xnew,error);
x =3D xnew;
end
wvect(wloop) =3D w;
countvect(wloop) =3D count;
fprintf('w =3D %g # iter =3D %g\n',w,count)
end
quickplt(wvect,countvect,'relaxation factor (w)','# of iterations',...
'optimal relaxation for one-point iteration')
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