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On coarse projective integration for atomic deposition in amorphous systems.

Claire Y Chuang1, Sang M Han2, Luis A Zepeda-Ruiz3

  • 1Department of Chemical and Biomolecular Engineering, University of Pennsylvania, 220 South 33rd Street, 311A Towne Building, Philadelphia, Pennsylvania 19104, USA.

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This study introduces a novel "lifting" scheme for coarse projective integration, enabling accurate molecular dynamics simulations of atomic deposition. The method efficiently simulates complex systems like Germanium deposition on silicon dioxide substrates.

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Area of Science:

  • Materials Science
  • Computational Physics
  • Surface Science

Background:

  • Direct molecular dynamics simulations of atomic deposition face challenges due to wide time scales.
  • Existing simulation methods often involve trade-offs between accuracy, complexity, and computational cost.

Purpose of the Study:

  • To develop an efficient simulation technique for atomic deposition under realistic conditions.
  • To address the limitations of current simulation approaches by balancing model fidelity and computational efficiency.

Main Methods:

  • Utilized coarse projective integration, an "equation-free" framework.
  • Employed periodic short atomistic simulations to compute time derivatives of coarse variables.
  • Developed a "lifting" scheme to recreate atomistic configurations from coarse variables for Ge deposition on SiO2.

Main Results:

  • Successfully generated realistic atomistic configurations for Ge islands on amorphous SiO2 substrates.
  • The lifting scheme accurately recreated configurations using island size distribution measures.
  • Demonstrated the ability to restart molecular dynamics simulations at any point in time.

Conclusions:

  • The proposed lifting scheme enables accurate application of coarse projective integration for morphologically complex systems.
  • This approach significantly enhances the computational efficiency of simulating atomic deposition processes.
  • Facilitates the study of realistic material growth phenomena previously limited by computational constraints.