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Computational concerns

 
 

 
Table 5: Finite element meshes and CPU time until demagnetization
Sim. Simulation Nodes Elements Element CPU time
# name     size  
1 hex_Ia1m1 637 2160 3.33 nm 3d 11h 19m
2 hex_Ia1m2 2541 10000 2 nm 8d  2h 27m
3 hex_Ia2 2541 10000 2 nm 8d  3h 32m
4 hex_Ia3 2541 10000 2 nm 11d 13h 47m
5 hex_Hm1 1274 4320 3.33 nm 8d  2h 27m
6 hex_Hm2 5082 20000 2 nm 23d  3h 33m
7 hex_T 5082 20000 2 nm 34d 17h 20m

The coarse meshes of hex_Ia1m1 and hex_Hm1 produced results comparable to those of the fine meshes (remanence and coercivity differ only a few percent; cf. table 4 on page [*]). The fine meshes, however, have four times as many nodes and five times as many elements as the coarse mesh. Thus, the CPU time from saturation until demagnetization increases by a factor of three. To calculate remanence and coercivity it is therefore sufficient to choose an element size which is two times larger than the exchange length of the material (cf. table 3 on page [*]).


  
Figure 31: Simulation data of hex_Ia1m1
\begin{figure}
 \centering
 \includegraphics[scale=0.7]{fig/hex.eps}\end{figure}


  
Figure 32: Simulation data of hex_Ia1m2
\begin{figure}
 \centering
 \includegraphics[scale=0.7]{fig/hexf.eps}\end{figure}


  
Figure 33: Simulation data of hex_Ia2
\begin{figure}
 \centering
 \includegraphics[scale=0.7]{fig/hexf2.eps}\end{figure}


  
Figure 34: Simulation data of hex_Ia3
\begin{figure}
 \centering
 \includegraphics[scale=0.7]{fig/hexf3.eps}\end{figure}


  
Figure 35: Simulation data of hex_Hm1
\begin{figure}
 \centering
 \includegraphics[scale=0.7]{fig/inthex.eps}\end{figure}


  
Figure 36: Simulation data of hex_Hm2
\begin{figure}
 \centering
 \includegraphics[scale=0.7]{fig/inthexf.eps}\end{figure}


  
Figure 37: Simulation data of hex_T
\begin{figure}
 \centering
 \includegraphics[scale=0.7]{fig/inthexh.eps}\end{figure}



 
next up previous contents
Next: Acknowledgement Up: Micromagnetic Simulation of Bonded Previous: Magnetization of demagnetized state
Werner Scholz
1/30/1999