Cluster Calculation of Electronic Structure of the Diamond (111) Surface Using the XAlpha-Scattered Wave Method.

Abstract

This report describes a computer-based calculation of the energy eigenvalues of electrons in the C5H9 diamond-structural complex, which serves as a cluster model of the diamond (111) surface. The report discusses the theoretical aspects of Hartree-Fock Theory, Self-Consistent-Field Theory and Scattering Theory. It also contains a discussion on the computer programs in a broad context, highlighting the general approach taken. Lastly, it discusses the calculated results for C5H9 and compares these with earlier work of others obtained using the same computational scheme applied to the C5H12 cluster as a model of crystalline diamond. The results are also compared with a published pseudopotential calculation of the diamond (111) surface which does not use a cluster approach. Good agreement with these calculations and with experiment is obtained for the energy gap in diamond. In addition the location and energy spread of the surface states which appear in the gap agree well with the pseudopotential calculation. The cluster method used thus appears promising for modeling surfaces and localized defects in covalently bonded solids having the diamond structure. (Author)

Open PDF

Document Details

Document Type
Technical Report
Publication Date
Dec 01, 1983
Accession Number
ADA140486

Entities

People

  • W. T. Mckeown

Organizations

  • Wright Laboratory

Tags

Communities of Interest

  • Energy and Power Technologies

DTIC Thesaurus Topics

  • Bessel Functions
  • Computer Programs
  • Electron Energy
  • Electrons
  • Energy Bands
  • Energy Gaps
  • Energy Levels
  • Exclusion Principle
  • Molecular Orbital Theory
  • Quantum Mechanics
  • Quantum Numbers
  • Quantum Properties
  • Scattering
  • Standing Waves
  • Two Dimensional
  • Wave Equations
  • Wave Functions

Fields of Study

  • Physics

Readers

  • Quantum spin resonance or Electron Paramagnetic Resonance spectroscopy.
  • Wave Propagation and Nonlinear Chaotic Dynamics.

Technology Areas

  • Microelectronics