Beispiel - SAM - ETH Zürich

2 % 3D plot of trajectories
3 f i g u r e(’name’,’Lorenz’); hold on;
4 p l o t 3(y(:,1),y(:,2),y(:,3),’r-’);
5 p l o t 3(yt(:,1),yt(:,2),yt(:,3),’b-’);
6 x l a b e l(’{\bf x}’,’fontsize’,14);
7 y l a b e l(’{\bf y}’,’fontsize’,14);
8 z l a b e l(’{\bf z}’,’fontsize’,14);
9 t i t l e( s p r i n t f(’\\sigma = %d, \\rho = %d, \\beta =
%d’,sigma,rho,beta));
0 view(45,15); g r i d on;
1 p r i n t -depsc2 ’lorenz.eps’;
Numerische
Mathemtik
R. Hiptmair
rev 35327,
25. April
2011
1.3
p. 68