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Search for "GW approximation" in Full Text gives 5 result(s) in Beilstein Journal of Nanotechnology.

Can neutral clusters: a two-step G0W0 and DFT benchmark

  • Sunila Bakhsh,
  • Sameen Aslam,
  • Muhammad Khalid,
  • Muhammad Sohail,
  • Sundas Zafar,
  • Sumayya Abdul Wadood,
  • Kareem Morsy and
  • Muhammad Aamir Iqbal

Beilstein J. Nanotechnol. 2024, 15, 1010–1016, doi:10.3762/bjnano.15.82

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  • technological advancements [2]. We used the DFT + GW scheme to investigate the electronic properties and structures of neutral Can (n = 2–20) clusters. From the DFT [17][18], one can obtain the accurate binding energies of the clusters, whereas the study of electronic properties from the GW approximation
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Published 08 Aug 2024

Investigating structural and electronic properties of neutral zinc clusters: a G0W0 and G0W0Г0(1) benchmark

  • Sunila Bakhsh,
  • Muhammad Khalid,
  • Sameen Aslam,
  • Muhammad Sohail,
  • Muhammad Aamir Iqbal,
  • Mujtaba Ikram and
  • Kareem Morsy

Beilstein J. Nanotechnol. 2024, 15, 310–316, doi:10.3762/bjnano.15.28

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  • clusters, such as Zn2, the results significantly underestimate the experimentally measured IPs. State-of-the-art approaches, such as GW approximation, have been proven to provide accurate IPs and electron affinity (EA) values for various clusters [9][10][11][12]. Determining the ground states of clusters
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Published 15 Mar 2024

Chains of carbon atoms: A vision or a new nanomaterial?

  • Florian Banhart

Beilstein J. Nanotechnol. 2015, 6, 559–569, doi:10.3762/bjnano.6.58

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  • perturbation theory (MBPT) in the GW approximation including electron–electron interactions resulted in more accurate calculations. Without discussing the applicability and reliability of different computational techniques, a short overview of some predicted properties of carbon chains will be given in this
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Published 25 Feb 2015

Many-body effects in semiconducting single-wall silicon nanotubes

  • Wei Wei and
  • Timo Jacob

Beilstein J. Nanotechnol. 2014, 5, 19–25, doi:10.3762/bjnano.5.2

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  • ; excitons; GW approximation; many body effects; silicon; Introduction Silicon nanotubes [1][2][3][4][5] (SiNTs) have been demonstrated to be emerging materials with exclusive applications in micro- and nanoelectronics [6][7][8][9][10][11][12]. An extra advantage of SiNTs lies in the natural compatibility
  • the purely electronic level. Fortunately it is possible to make quantitative predictions of the absorption spectra and the band structures of a wide class of systems by combining the GW approximation and the Bethe−Salpeter equation (BSE) [32][33][34][35][36][37], i.e., many-body Green’s function
  • (within the GW approximation for the electron self-energy operator Σ) are obtained by solving the Dyson equation [48]: with the non-interacting Green’s function and fnk being the occupation factor and εnk the Kohn−Sham energies. The Dyson equation is solved non-self-consistently, i.e., within the G0W0
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Published 06 Jan 2014

Towards quantitative accuracy in first-principles transport calculations: The GW method applied to alkane/gold junctions

  • Mikkel Strange and
  • Kristian S. Thygesen

Beilstein J. Nanotechnol. 2011, 2, 746–754, doi:10.3762/bjnano.2.82

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  • -standing problem in the field of charge transport. Here we demonstrate excellent agreement with experiments for the transport properties of the gold/alkanediamine benchmark system when electron–electron interactions are described by the many-body GW approximation. The conductance follows an exponential
  • contacts. The drawback of the approach is that it assumes a weak coupling between molecular orbitals and metal states and treats the image-plane position as a free parameter. The (self-consistent) GW approximation [23], which is rooted in many-body perturbation theory, was recently found to yield a
  • considerable improvement over DFT for the conductance of gold/benzenediamine junctions [24]. Physically, the GW approximation corresponds to Hartree–Fock theory with the bare Coulomb interaction v = 1/|r − r′| replaced by a dynamically screened Coulomb interaction W(ω) = ε−1(ω)v. In contrast to standard DFT
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Published 09 Nov 2011
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