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Spin product of graphs |
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| Aug7-12, 03:30 PM | #1 |
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Spin product of graphs
I don't understand this very well.
http://books.google.rs/books?id=vrcH...olting&f=false Can you explain me relation (6.93)? Tnx. Is [tex]S_iS_jS_jS_k=4[/tex]? |
| Aug8-12, 11:02 AM | #2 |
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No. You have sum.
So Spins may take values +1 or -1. Because of that result of [tex]S_iS_jS_jS_k[/tex] is either +1 or -1. For example [tex]\sum_{S_1=-1,1}\sum_{S_2=-1,1}S_iS_{i+1}=-1 \cdot (-1)+(-1)\cdot 1+1\cdot(-1)+1-1 \cdot (-1)+(-1)\cdot 1+1\cdot(-1)=0[/tex] I don't know what that means in the graph case. If someone knows it would me nice to write down. |
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