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The short range order problem

E the energy eigenvalues of the Hamiltonian then writes the Hamiltonian as the sum of [Pg.61]

This expression will be used in Chapter 7 to calculate magnetic interactions and to discuss quantum corrals. [Pg.62]

Now it is not too hard to find the cluster interactions. They are found by the expression [113]  [Pg.62]

To get the GPM effective interaction we expand the logarithm in Eq.(5.23), assuming that St r is small, and keep the interactions only the lowest order of scattering on each cluster  [Pg.62]

In the limit of c — 0(1), this takes into account the higher order scattering, but overestimates these interaction around c = 0.5. A better method is to just calculate the energy difference AABB — ABAB in Eq.(5.22). [Pg.62]


See other pages where The short range order problem is mentioned: [Pg.59]    [Pg.59]    [Pg.61]    [Pg.63]   


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Short-range order

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