Abstract

We propose an extended jellium model which includes the most important features of the noble metals. The density of states is modeled by the superposition of a d band and an s-like conduction band. The redistribution of some of the d electrons into the conduction band as an effect of the s-d hybridization is taken into account, and the conduction band includes 1.5 electrons per atom. We show that the occupation number ${Z}_{d}$ of the d band is mainly determined by the ratio ${W}_{d}$/(${\ensuremath{\varepsilon}}_{F}$-${\ensuremath{\varepsilon}}_{d}$), where ${W}_{d}$, ${\ensuremath{\varepsilon}}_{d}$, and ${\ensuremath{\varepsilon}}_{F}$ are, respectively, the width and the center of the d band and the energy of the Fermi level. The shift of the d-band center between the bulk metal and the surface plane is related to the narrowing of the d band of the surface plane, and we deduce an estimate of the d-band contribution to the work function. In the present model the position of the Fermi level and of the d-band center are reproduced, and the result for the work function of Cu and Ag is satisfactory.

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