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Search for "2D model" in Full Text gives 5 result(s) in Beilstein Journal of Nanotechnology.

Heterogeneous reactions in a HFCVD reactor: simulation using a 2D model

  • Xochitl Aleyda Morán Martínez,
  • José Alberto Luna López,
  • Zaira Jocelyn Hernández Simón,
  • Gabriel Omar Mendoza Conde,
  • José Álvaro David Hernández de Luz and
  • Godofredo García Salgado

Beilstein J. Nanotechnol. 2024, 15, 1627–1638, doi:10.3762/bjnano.15.128

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  • 14 sur, Edif. IC5 y IC6. Puebla, Pue., 72507 México 10.3762/bjnano.15.128 Abstract In this study, a simulation of the elementary chemical reactions during SiOx film growth in a hot filament chemical vapor deposition (HFCVD) reactor was carried out using a 2D model. For the 2D simulation, the
  • for the subsequent growth of the SiOx films. These SiOx films have interesting properties and embedded nanostructures, which make them excellent dielectric, optoelectronic, and electroacoustic materials for the fabrication of devices compatible with silicon-based technology. Keywords: 2D model
  • properties are listed in Table 2. It should be noted that the surface film growth reactions are not considered in this study. The approximation of the thermodynamic properties of the superficial species is a study that we are still developing. Numerical simulation A 2D model of the HFCVD reactor was created
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Published 17 Dec 2024

Exploring disorder correlations in superconducting systems: spectroscopic insights and matrix element effects

  • Vyacheslav D. Neverov,
  • Alexander E. Lukyanov,
  • Andrey V. Krasavin,
  • Alexei Vagov,
  • Boris G. Lvov and
  • Mihail D. Croitoru

Beilstein J. Nanotechnol. 2024, 15, 199–206, doi:10.3762/bjnano.15.19

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  • not so crucially important, we assume that the mean-field results for the 2D model can serve as at least a qualitative guidance for 3D superconductors. The mean-field HFB approximation for the model in Equation 1 gives rise to the Bogoliubov–de Gennes (BdG) equations which can be written as a matrix
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Published 12 Feb 2024

Nonclassical dynamic modeling of nano/microparticles during nanomanipulation processes

  • Moharam Habibnejad Korayem,
  • Ali Asghar Farid and
  • Rouzbeh Nouhi Hefzabad

Beilstein J. Nanotechnol. 2020, 11, 147–166, doi:10.3762/bjnano.11.13

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  • first time, Sitti and Hashimoto proposed a two-dimensional (2D) model for manipulation of spherical nanoparticles [1] based on which Tafazzoli and Sitti presented a model for describing the dynamic modes of nanoparticles during the manipulation process and obtained the associated critical forces and
  • dominant dynamic mode for microrods and nanorods are rolling and sliding, respectively [8]. In a further development in modeling the manipulation process, Babahosseini et al. presented a 2D model by considering the influential parameters in nanoscale modeling. They employed the modified Coulomb and Lund
  • based on a 2D model. Governing equations using nonclassical theory The considered models in this study are the Euler–Bernoulli and Timoshenko beam models based on MCST. The Strain energy according to MCST can be expressed as where σij, εij, are classical terms of stress and strain tensors, and mij and
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Published 13 Jan 2020

Bidirectional biomimetic flow sensing with antiparallel and curved artificial hair sensors

  • Claudio Abels,
  • Antonio Qualtieri,
  • Toni Lober,
  • Alessandro Mariotti,
  • Lily D. Chambers,
  • Massimo De Vittorio,
  • William M. Megill and
  • Francesco Rizzi

Beilstein J. Nanotechnol. 2019, 10, 32–46, doi:10.3762/bjnano.10.4

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  • permission from [14], copyright 2014 Springer Nature. Simplified 2D model of a neuromast hair cell bundle of fish: stereovilli increase in stepped length up to the tallest kinocilium. Stereovilli and kinocilium are connected by tip links (red dotted line). Mechanical work (bending) stretches the tip links
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Published 03 Jan 2019

3D continuum phonon model for group-IV 2D materials

  • Morten Willatzen,
  • Lok C. Lew Yan Voon,
  • Appala Naidu Gandi and
  • Udo Schwingenschlögl

Beilstein J. Nanotechnol. 2017, 8, 1345–1356, doi:10.3762/bjnano.8.136

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  • equations in the displacements, we get A solution of the combined system (Equation 7–Equation 9) with appropriate boundary conditions allows for the determination of the displacements ux, uy, uz. Note that the displacements in the three directions are coupled. This is different from the 2D model assumed
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Published 30 Jun 2017
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