Effective two-dimensional Hamiltonian at surfaces
By means of decimation techniques as applied in the renormalization-group method, a new
method is proposed to obtain the effective interactions for two-dimensional Hamiltonians at
surfaces. The method has been applied to a simplified model of a transition metal and to Si.
For the transition metal we recover well-known results as regards the general properties of
the surface density of states, while for Si our results show that an effective two-dimensional
Hamiltonian can be introduced along the line proposed by several authors, but with energy …
method is proposed to obtain the effective interactions for two-dimensional Hamiltonians at
surfaces. The method has been applied to a simplified model of a transition metal and to Si.
For the transition metal we recover well-known results as regards the general properties of
the surface density of states, while for Si our results show that an effective two-dimensional
Hamiltonian can be introduced along the line proposed by several authors, but with energy …
Abstract
By means of decimation techniques as applied in the renormalization-group method, a new method is proposed to obtain the effective interactions for two-dimensional Hamiltonians at surfaces. The method has been applied to a simplified model of a transition metal and to Si. For the transition metal we recover well-known results as regards the general properties of the surface density of states, while for Si our results show that an effective two-dimensional Hamiltonian can be introduced along the line proposed by several authors, but with energy-dependent parameters.
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