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Fermi hole ionization energy

The LDA is not as primitive as it looks. The electron density distribution for the homogeneous gas model satisfies the Pauli exelusion prineiple and, therefore, this approximation gives the Fermi holes that fulfill the boundary eonditions with Eqs. (11.63), (11.76) and (11.79). The LDA is often used beeause it is rather inexpensive, while still giving a reasonable geometry of molecules and vibrational fiequendes. The quantities that the LDA fails to reproduce are the binding energies, ionization potentials, and the intermolecular dispersion interaction. [Pg.700]

On the CP side, the situation at the interface and the spatial variation of the energy-level positions away from the contact depend on two parameters the Fermi level position <[>p and the energy of either the top of the valence band I (the ionization potential) for the holes, or the bottom of... [Pg.603]

There is no sign of an ESR hyperfine interaction in boron-doped a-Si H, so that there is little information about the acceptor states. It may be that boron acceptors have an unexpectedly small hyperfine interaction. A more likely explanation is that virtually all the acceptors are ionized. The valence band tail is much broader than the conduction band and the Fermi energy remains further from the band edge, so that the probability that a hole occupies an acceptor is much smaller. The... [Pg.152]

Fig. 1. Four possible states of an n-type semiconductor as the sign of the charge in the surface region changes from positive to negative (a) an n-type accumulation layer, (b) the flat band condition, (c) a depletion layer, (d) an inversion layer. Ec and Ev represent the edge of the conduction band and valence band respectively. Bp represents the Fermi energy or chemical potential of electrons in the solid. + represents ionized donor atoms, mobile electrons and mobile holes. Fig. 1. Four possible states of an n-type semiconductor as the sign of the charge in the surface region changes from positive to negative (a) an n-type accumulation layer, (b) the flat band condition, (c) a depletion layer, (d) an inversion layer. Ec and Ev represent the edge of the conduction band and valence band respectively. Bp represents the Fermi energy or chemical potential of electrons in the solid. + represents ionized donor atoms, mobile electrons and mobile holes.
Fig. 2 shows a diagram summarizing the various transitions which can be observed in the Mjjj and My spectra of a metal as well as in the 3 d Auger spectra. The Mjjj and My absorption transitions are shown in Fig. 2a and b the energy of the Mjjj discontinuity corresponds to the transfer of an inner 3p i2 electron to the Fermi level and its shape involves the 6d unoccupied distribution the energy of the My absorption line is exactly that of the 5/" -> SJjyj excitation transition. The My emission is shown in Fig. 2e an inner 3 d i2 hole is created and a 5/electron transits to this hole with the emission of a photon. In the corresponding non-radiative transition, there is simultaneously the 5/ electron transition, and the excitation or ionization of a 5/electron (or 6p or 6 s) (Fig. 2f). The My resonance line is represented in 2c the excited 5/electron drops back to the inner hole the corresponding emission line then coincides with an absorption line. The competing non-radiative transition is shown in 2d this is an Auger transition in the excited atom the final state has only one hole in an outer shell and the configuration is the same as in a photoemission process. Fig. 2 shows a diagram summarizing the various transitions which can be observed in the Mjjj and My spectra of a metal as well as in the 3 d Auger spectra. The Mjjj and My absorption transitions are shown in Fig. 2a and b the energy of the Mjjj discontinuity corresponds to the transfer of an inner 3p i2 electron to the Fermi level and its shape involves the 6d unoccupied distribution the energy of the My absorption line is exactly that of the 5/" -> SJjyj excitation transition. The My emission is shown in Fig. 2e an inner 3 d i2 hole is created and a 5/electron transits to this hole with the emission of a photon. In the corresponding non-radiative transition, there is simultaneously the 5/ electron transition, and the excitation or ionization of a 5/electron (or 6p or 6 s) (Fig. 2f). The My resonance line is represented in 2c the excited 5/electron drops back to the inner hole the corresponding emission line then coincides with an absorption line. The competing non-radiative transition is shown in 2d this is an Auger transition in the excited atom the final state has only one hole in an outer shell and the configuration is the same as in a photoemission process.

See other pages where Fermi hole ionization energy is mentioned: [Pg.3]    [Pg.5]    [Pg.73]    [Pg.5]    [Pg.5]    [Pg.134]    [Pg.163]    [Pg.294]    [Pg.700]    [Pg.348]    [Pg.84]    [Pg.143]    [Pg.348]    [Pg.346]    [Pg.64]    [Pg.145]    [Pg.310]    [Pg.32]    [Pg.87]    [Pg.365]    [Pg.57]    [Pg.28]    [Pg.183]    [Pg.235]    [Pg.169]    [Pg.187]    [Pg.337]    [Pg.138]    [Pg.209]    [Pg.329]    [Pg.417]    [Pg.173]    [Pg.626]    [Pg.332]   
See also in sourсe #XX -- [ Pg.4 , Pg.85 , Pg.100 , Pg.102 ]




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Fermi energy

Fermi hole

Hole energy

Ionization energy

Ionizing energy

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