Studying Quantum Phase-Based Electronic Devices

Abstract

This report summarizes work confined to use of the moments of the density matrix, for examining transport in quantum phase based devices. There are two significant features of the approach: (1) the introduction of Bohm's quantum potential, and (2) the use of moment equations which are self-consistently coupled to Poisson's equation. There were a number of significant approximations made during this reporting period that are currently being eliminated: (1) Only two of the minimum of three moment equations have been implemented. (2) Boltsmann statistics was invoked. The results show for a double barrier structure with 500 Angstrom spacer-layers considerable structure in the charge distribution. At low values of bias and corresponding low values of current there is a buildup of charge upstream of the first barrier. As well as tunnelling into the well. At a critical value of bias a local instability of current occurs and the solutions shows a qualitative difference. Accumulation at the upstream barrier is only marginally altered, and there is a significant charge buildup in the well. The instability appears to be a precursor for this charge buildup. Keywords: Quantum potential, Density matrix, Resonant tunnelling.

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Document Details

Document Type
Technical Report
Publication Date
Sep 01, 1988
Accession Number
ADA200376

Entities

People

  • H. L. Grubin
  • J. P. Kreskovsky

Tags

Communities of Interest

  • Energy and Power Technologies

DTIC Thesaurus Topics

  • Abstracts
  • Air Force
  • Air Force Facilities
  • Availability
  • Boltzmann Equation
  • Charge Density
  • Classification
  • Contracts
  • Electrons
  • Equations
  • Instability
  • Precursors
  • Pressure Gradients
  • Scientific Research
  • Security
  • Statistics
  • Transport Ships

Fields of Study

  • Physics

Readers

  • Plasma Physics.
  • Quantum spin resonance or Electron Paramagnetic Resonance spectroscopy.
  • Systems Analysis and Design

Technology Areas

  • Microelectronics
  • Quantum Computing