l=3,n=8, exp.3

-->l=3,p=5,n=8,show=2,[POP,tcw,ratio,f1,f0]=ftcw(POP,l,p,n,show)

 f0  =
 
    1.1323529  
 f1  =
 
    1.8676471  
 ratio  =
 
    1.6493506  
 tcw  =
 
    7.7777036  
 POP  =
 
    0.    1.    0.    2.    4.     0.0588235  
    1.    0.    1.    5.    25.    0.3676471  
    0.    0.    0.    0.    0.     0.         
    1.    0.    1.    5.    25.    0.3676471  
    0.    0.    1.    1.    1.     0.0147059  
    0.    1.    1.    3.    9.     0.1323529  
    0.    0.    0.    0.    0.     0.         
    0.    1.    0.    2.    4.     0.0588235  
 
-->l=3,p=5,n=8,N=(round(tcw)*2)*3, MThreshold=tcw*2,show=2,[POP]=ga(POP,l,p,n,N,
MThreshold,show)

mutation point at = (8, 3)
mutation point at = (7, 1)

Number of Events n * N = 384

 POP  =
 
    17.346939  
    40.561224  
    38.520408  
    36.22449   
    35.969388  
    35.969388  
    38.010204  
    61.479592  
----------------- tcw
    67.602041  
    84.438776  
    84.438776  
    85.459184  
    87.755102  
    87.755102  
    87.755102  
    87.755102  
    87.755102  
    84.438776  
    84.438776  
    84.438776  
    84.438776  
    84.438776  
    85.459184  
    93.877551 
+++++++++++++++++++++++++
    93.877551  
    93.877551  
    93.877551  
    93.877551  
    93.877551  
    93.877551  
    93.877551  
    93.877551  
    93.877551  
    83.673469  
    93.877551  
    93.877551  
    93.877551  
    93.877551  
    93.877551  
    93.877551  
    93.877551  
    93.877551  
    93.877551  
    93.877551  
    93.877551  
    93.877551  
    93.877551  
    93.877551

Figure 3.33: worst case convergence time tcw measured with l=3, n=8, exp-3
\includegraphics[width=4.5in]{fratall_l3n8_exp3.eps}



Gerd Doeben-Henisch 2012-03-31