ZIB

Hits per page

hit 1 - 1 | 1 hit

Select All Export

Electronic Resource

On generalized coherent states with maximal symmetry for the harmonic oscillator (1989)

Beckers, J. ; Debergh, N.

College Park, Md. : American Institute of Physics (AIP)

Journal of Mathematical Physics 30 (1989), S. 1732-1738

add to mindlist on the mindlist

Details

ISSN: 1089-7658

Source: AIP Digital Archive

Topics: Mathematics , Physics

Notes: Generalized coherent states for the one-dimensional harmonic oscillator with maximal symmetry, i.e., admitting the semidirect sum so(2,1) (D'Alembertian) h(2) as the largest invariance Lie algebra pointed out by Niederer are constructed. The normalization of such states as well as their completeness property are determined and discussed. They are also analyzed in the subcontexts of the so(2,1) algebra and of the Heisenberg h(2) algebra. General considerations on Heisenberg relations, on minimal dispersions, and on quantum mechanical entropies are presented in connection with the uncertainty principle.

Type of Medium: Electronic Resource

URL: http://dx.doi.org/10.1063/1.528261

Library	Location	Call Number	Volume/Issue/Year	Availability

Others were also interested in ...

Paper (German National Licenses)

Fulltext

hit 1 - 1 | 1 hit