2.6M - 1. Institut für Theoretische Physik - Universität Stuttgart

Literaturverzeichnis
[1] Bolton, F.: Fixed-phase quantum Monte Carlo method applied to interacting
electrons in a quantum dot. In: Phys. Rev. B 54 (1995)
[2] Canuto, V. ; Ventura, J.: Quantizing Magnetic Fields in Astrophysics. In:
Fundamentals of Cosmic Physics 2 (1977)
[3] Ceperley, D. M. ; Bernau, B.: The calculation of excited state properties with
quantum Monte Carlo. In: J. Chem. Phys. 89 (1988)
[4] de Boor, C.: Package for Calculating with B-Splines. In: SIAM J. Numer. Anal.
14 (1977)
[5] de Boor, C.: A practical guide to splines. Springer-Verlag, 1978
[6] Engel, D.: Numerische Methoden für Vielelektronen-Atome in Neutronensternmagnetfeldern,
Universität Stuttgart, Diss., 2007, in Bearbeitung
[7] Hammond, B. L. ; Lester, Jr., W. A. ; Reynolds, P. J.: Monte Carlo Methods
in Ab Initio Quantum Chemistry. World Scientific, 1994
[8] Ivanov, M. V. ; Schmelcher, P.: Ground states of H, He, . . . , Ne, and their
singly positive ions in strong magnetic fields: The high-field regime. In: Phys. Rev.
A 61 (2000), S. 022505
[9] James, A. J.: Solving the Many Electron Problem with Quantum Monte-Carlo
Methods, University of London, Diss., 1995
[10] Jones, M. D. ; Ortiz, Gerardo ; Ceperley, D. M.: Released-phase quantum
Monte Carlo method. In: Phys. Rev. E 55 (1997)
[11] Jones, P. B.: Density functional calculations of the ground-state energies of atoms
and infinite linear molecules in very strong magnetic fields. In: Mon. Not. R. astr.
Soc. 216 (1985), S. 503
[12] Kalos, M. H. ; Levesque, D. ; Verlet, L.: Helium at zero temperature with
hard-sphere and other forces. In: Phys. Rev. A 9 (1974)
[13] Kato, T.: On the eigenfunctions of Many-Particle Systems in Quantum Mechanics.
In: Comm. Pure Appl. Math 10 (1957)
143