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Search for "Hamiltonian approach" in Full Text gives 3 result(s) in Beilstein Journal of Nanotechnology.

Proximity effect in a two-dimensional electron gas coupled to a thin superconducting layer

  • Christopher Reeg,
  • Daniel Loss and
  • Jelena Klinovaja

Beilstein J. Nanotechnol. 2018, 9, 1263–1271, doi:10.3762/bjnano.9.118

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  • z2D (0 < z2D < d) due to the breakdown of the tunneling Hamiltonian approach for the case where the 2DEG is located at the boundary of the superconductor. The breakdown of the tunneling Hamiltonian results from our neglect of the thickness of the 2DEG (for related calculations in which the finite
  • superconductor μs (as the tunneling Hamiltonian approach itself should break down for γ ~ μs), the band shift saturates to E±(0) ~ δEs in the limit (where ). We plot the spectrum of the 2DEG (see Equation 19) in Figure 3. In the weak-coupling limit (Figure 3a), there is a rather small band shift but a
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Published 23 Apr 2018

Effects of spin–orbit coupling and many-body correlations in STM transport through copper phthalocyanine

  • Benjamin Siegert,
  • Andrea Donarini and
  • Milena Grifoni

Beilstein J. Nanotechnol. 2015, 6, 2452–2462, doi:10.3762/bjnano.6.254

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  • resonances observed in the numerical calculations. In summary, we believe that our work significantly advances the present understanding of spin properties of CuPc. Moreover, the flexibility of our model Hamiltonian approach opens new perspectives for the investigation of other configurationally similar
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Published 22 Dec 2015

P-wave Cooper pair splitting

  • Henning Soller and
  • Andreas Komnik

Beilstein J. Nanotechnol. 2012, 3, 493–500, doi:10.3762/bjnano.3.56

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  • pair splitters, that can otherwise only be realized by using p-wave superconductors. In particular, it provides access to Bell states that are different from the typical spin singlet state. Keywords: Cooper pair splitting; entanglement; Hamiltonian approach; spin-active scattering; superconductivity
  • ) refers to the electron field operator of the superconductor introduced in Equation 5 in position space. Finally, we need a Hamiltonian approach [46] for spin-active scattering. There are manifold effects, such as spin–orbit coupling, magnetic anisotropy or spin relaxation, that give rise to spin-activity
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Published 06 Jul 2012
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