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Single particle energies

Bakkers EP, Hens Z, Kouwenhoven LP, Gurevich L, Vanmaekelbergh D (2002) A tunneling spectroscopy study on the single-particle energy levels and electron-electron interactions in CdSe quantum dots. Nanotechnology 13 258-262... [Pg.214]

The poles of Ga(p), detGj1(j>o=en)=0, give the single-particle energy spectrum ... [Pg.246]

The major difference between both techniques concerns the use of constant single particle energies in Eq. (49). Therefore, the contributions of single particle polarization is included in the higher terms. We will use this method in Section V/A2 for bigger clusters. [Pg.65]

The combination of a hole polaron and an electron polaron, with binding energies Ep+ and Ep-, respectively, results in the formation of an exciton. Their difference corresponds to Et and is also referred to as the single particle energy gap Egsp -... [Pg.26]

Equations (7) can be viewed as a formal Taylor-series expansion, around the averaged part of the one-particle density matrix, of the HF energy functional E[p] [16, 18], this defining a shell-correction series . In Eqn (13) the first-order term of this expansion is expressed in terms of the single-particle energies e,. [Pg.56]

Here ( )is the single particle energy and v(k,k ) the interaction. The symmetry of the superconducting state can be derived from that of the Hamiltonian. In general, the symmetry group Q is the direct product... [Pg.167]

Single particle energies (SPE s) are determined by fitting the experimental separation of the 7/2+. state from other excitation states. As corrections are made to a given two-body interaction SPE s are redetermined. [Pg.80]

Table 2. Single particle energies (MeV) relative to the 56Ni core ... Table 2. Single particle energies (MeV) relative to the 56Ni core ...
MeV. The single-particle energies with respect to the 160-core are e(0d5/2) -4.15 MeV, e(lsl/2) -3.28 MeV and e(0d3/2) = 0.93 MeV. The curves with the shorter tail represent eq. (14). The curves with the longer tail result when for fixed initial (final) state correlations between final (initial) states are taken into account. [Pg.125]

The proton single-particle energies become modified due to the proton-neutron interaction in the following way... [Pg.190]

BCS occupation probabilities of the j neutron orbitals.Because of these v single-particle energy variations,a first correction to the unperturbed proton intruder configurations results as AEm = 2( ., )-2(c.,-e. )... [Pg.190]

Figure 7.1 Radial eigenfunctions Pn((r) = rR fr) for the electron in the hydrogen atom (in atomic units) where n is the principal quantum number, Figure 7.1 Radial eigenfunctions Pn((r) = rR fr) for the electron in the hydrogen atom (in atomic units) where n is the principal quantum number, <f the orbital angular momentum. Note that all functions start with a positive slope given by P g(r) rf 1, have n — i — 1 zero crossings (nodes), and go outside the atomic region to zero with P Ar) e, l " where tn( is the single-particle energy of the electron in the orbital n<f. From J. C. Slater, Quanthum theory of atomic structure (1960) with kind permission of J. F. Slater and The...
As we have already seen it can be determined using the single-particle energies ... [Pg.168]


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See also in sourсe #XX -- [ Pg.3 , Pg.11 , Pg.13 , Pg.41 , Pg.48 , Pg.54 ]




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Single-particle

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