Quantum Theory of Atomic Fluorescence Near a Metal Surface.

Abstract

Quantum electrodynamics of an atom near a surface is a timely problem in current theoretical research. It appears, however, that a full dynamical theory, which includes both the time evolution of the atomic density operator and the details of the fluorescence radiation (temporal photon distribution) has never been formulated. In this paper the quantum theory of an atom near a perfect conductor is presented, and it is indicated how the formalism can be modified to account for more realistic optically-active substrates. An expression is derived for the atomic spontaneous-decay liouville operator from the hamiltonian, which recovers the familiar results for the lifetimes and energy shifts. Furthermore, the emitted power is calculated as a function of time from the explicit expression for the radiation field. Comparison of the atomic-decay rates with the power of the emitted radiation shows the consistency of the theory, as far as the properties of the fluorescence are concerned. An unusual energy interference in the fluorescence, which is emitted by a multilevel atom, is predicted. Similarities and discrepancies with other theories are pointed out, and it is shown that especially the mirror theory has a very restricted applicability.

Document Details

Document Type
Technical Report
Publication Date
Jun 01, 1987
Accession Number
ADA182704

Entities

People

  • Henk F. Arnoldus
  • Thomas F. George

Organizations

  • University at Buffalo

Tags

Communities of Interest

  • Energy and Power Technologies

DTIC Thesaurus Topics

  • Consistency
  • Electrodynamics
  • Electromagnetic Fields
  • Electromagnetic Radiation
  • Fluorescence
  • Personal Information Managers
  • Physical Theories
  • Physics
  • Quantum Electrodynamics
  • Quantum Mechanics
  • Radiation
  • Substrates

Fields of Study

  • Physics

Readers

  • Quantum spin resonance or Electron Paramagnetic Resonance spectroscopy.
  • Spectroscopy.
  • Theoretical Analysis.

Technology Areas

  • Quantum Computing