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Renormalization schemes lattice

Let us illustrate, how the renormalization scheme works, considering the m-component model in the limit m — 0 on the pure (imdiluted) lattice with the effective Hamiltonian (13). Here, we have only one coupling constant Uq, and the situation is rather simple. [Pg.127]

Microscopic disorder We consider a lattice the sites of which have disordered resonance energies, with a distribution of width Ae, but have the same intersite interactions (same dipole orientation and oscillator strength) as the perfect lattice. This is the so-called substitutional disorder model.122 We assume the disorder width to be smaller than the excitonic bandwidth (4< Be) and examine the bottom of the excitonic band, where the emitting and the absorbing K 0 states lie. In a renormalization-group scheme, we split the lattice into isometric domains of n sites, on which the excitation is assumed to be localized, and write the substitutional-disorder hamiltonian in this basis we thereby obtain a new disorder width An Aen-1/2 and a... [Pg.183]


See other pages where Renormalization schemes lattice is mentioned: [Pg.594]    [Pg.520]    [Pg.644]    [Pg.9]    [Pg.65]    [Pg.69]   
See also in sourсe #XX -- [ Pg.2 , Pg.65 ]




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