Journal article

Bargmann-Wigner equations in five-dimensional space


Authors listHeumann, D; Mshelia, ED; Braunss, G; Greiner, M; Scheid, W

Publication year1998

Pages477-491

JournalNuovo cimento della Società Italiana di Fisica. A, Nuclei, particles and field

Volume number111

Issue number5

ISSN1124-1861

PublisherEd. Composition


Abstract
The linearisation of the Schrodinger equation leads to a description of odd-even nuclei with spin 3/2 in the ground state. In order to generalise this description to nuclei with arbitrary spins in their ground states, we construct the Bargmann-Wigner equations (BWEs) for the [1, 1](SO(5))-representation, which can be applied to odd-odd nuclei with spins 1 and 3, and for the [3/2,3/2](SO(5))-representation which can describe odd-even nuclei having ground-state spins of 3/2, 5/2 and 9/2. We also present the nonrelativistic limit of the BWE for [1, 1](SO(5))-representation in the case of a particle moving in an electromagnetic field with minimal coupling.



Citation Styles

Harvard Citation styleHeumann, D., Mshelia, E., Braunss, G., Greiner, M. and Scheid, W. (1998) Bargmann-Wigner equations in five-dimensional space, NUOVO CIMENTO DELLA SOCIETA ITALIANA DI FISICA A-NUCLEI PARTICLES AND FIELDS, 111(5), pp. 477-491

APA Citation styleHeumann, D., Mshelia, E., Braunss, G., Greiner, M., & Scheid, W. (1998). Bargmann-Wigner equations in five-dimensional space. NUOVO CIMENTO DELLA SOCIETA ITALIANA DI FISICA A-NUCLEI PARTICLES AND FIELDS. 111(5), 477-491.


Last updated on 2025-02-04 at 04:36