We examine in this paper how van Hove critical points, in a given density-of-states distribution, modify the asymptotic behavior of the corresponding continued-fraction coefficients. Singularities within and at the boundary of a single connected band are discussed in detail, for one-, two-, and three-dimensional structures, in a simple and comprehensive way.

CONTINUED-FRACTION COEFFICIENTS IN THE PRESENCE OF CRITICAL-POINTS

GROSSO, GIUSEPPE;
1985-01-01

Abstract

We examine in this paper how van Hove critical points, in a given density-of-states distribution, modify the asymptotic behavior of the corresponding continued-fraction coefficients. Singularities within and at the boundary of a single connected band are discussed in detail, for one-, two-, and three-dimensional structures, in a simple and comprehensive way.
1985
Grosso, Giuseppe; PASTORI PARRAVICINI, G; Testa, A.
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Utilizza questo identificativo per citare o creare un link a questo documento: https://hdl.handle.net/11568/4775
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