Published May 1993 | Version v1
Journal article

Time dependent solutions of the Schroedinger equation for future correlated two-electron systems

  • 1. Univ. of Missouri, Rolla, MO (United States)
  • 2. Oak Ridge National Laboratory, TN (United States)

Description

In order to pursue a robust model which takes full account of the electron-electron interaction in two-electrons systems, we have developed various numerical methods which may be used to directly solve the time dependent Schroedinger equation. Previously, we have examined the autoionization of helium by forming the initial two-electron state of the atom on a lattice and then time evolving this wavefunction. This process leads to autocorrelation function that has a time dependent oscillatory behavior superposed on a smooth exponential decay. A fundamental question has been whether these oscillations represent some real physical effect simply an artifact of the numerical procedure. To examine this question we have implemented an alternative approach which consists of the time dependent solution of a close coupling expansion for the full wavefunction. The autoionization of helium will be examined using this alternative method are the origins of the oscillations will be discussed

Additional details

Publishing Information

Journal Title
Bulletin of the American Physical Society
Journal Volume
38
Journal Issue
3
Journal Page Range
p. 1153.WE32.
ISSN
0003-0503
CODEN
BAPSA6

Conference

Title
1993 American Physical Society annual meeting on atomic, molecular, and topical physics.
Dates
16-19 May 1993.
Place
Reno, NV (United States).

INIS

Country of Publication
United States
Country of Input or Organization
United States
INIS RN
27078626
Subject category
S74: ATOMIC AND MOLECULAR PHYSICS; S71: CLASSICAL AND QUANTUM MECHANICS, GENERAL PHYSICS;
Resource subtype / Literary indicator
Conference
Descriptors DEI
AUTOIONIZATION; HELIUM; NUMERICAL SOLUTION; SCHROEDINGER EQUATION; TIME DEPENDENCE; WAVE FUNCTIONS
Descriptors DEC
DIFFERENTIAL EQUATIONS; ELEMENTS; EQUATIONS; FUNCTIONS; IONIZATION; NONMETALS; PARTIAL DIFFERENTIAL EQUATIONS; RARE GASES; WAVE EQUATIONS

Optional Information

Secondary number(s)
CONF-9305421--.