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Compact lattice QED and the Coulomb potential

Publication ,  Journal Article
Srivastava, YN; Widom, A; Friedman, MH; Panella, O
Published in: Phys. Lett. B (Netherlands)
1993

The potential energy of a static charge distribution on a lattice is rigorously computed in the standard compact quantum electrodynamic model. The method used follows closely that of Weyl for ordinary quantum electrodynamics in continuous spacetime. The potential energy of the static charge distribution is independent of temperature and can be calculated from the lattice version of Poisson's equation. It is the usual Coulomb potential

Duke Scholars

Published In

Phys. Lett. B (Netherlands)

DOI

Publication Date

1993

Volume

298

Issue

3-4

Start / End Page

405 / 408

Related Subject Headings

  • Nuclear & Particles Physics
  • 0202 Atomic, Molecular, Nuclear, Particle and Plasma Physics
  • 0201 Astronomical and Space Sciences
  • 0105 Mathematical Physics
 

Citation

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Srivastava, Y. N., Widom, A., Friedman, M. H., & Panella, O. (1993). Compact lattice QED and the Coulomb potential. Phys. Lett. B (Netherlands), 298(3–4), 405–408. https://doi.org/10.1016/0370-2693(93)91841-A
Srivastava, Y. N., A. Widom, M. H. Friedman, and O. Panella. “Compact lattice QED and the Coulomb potential.” Phys. Lett. B (Netherlands) 298, no. 3–4 (1993): 405–8. https://doi.org/10.1016/0370-2693(93)91841-A.
Srivastava YN, Widom A, Friedman MH, Panella O. Compact lattice QED and the Coulomb potential. Phys Lett B (Netherlands). 1993;298(3–4):405–8.
Srivastava, Y. N., et al. “Compact lattice QED and the Coulomb potential.” Phys. Lett. B (Netherlands), vol. 298, no. 3–4, 1993, pp. 405–08. Manual, doi:10.1016/0370-2693(93)91841-A.
Srivastava YN, Widom A, Friedman MH, Panella O. Compact lattice QED and the Coulomb potential. Phys Lett B (Netherlands). 1993;298(3–4):405–408.

Published In

Phys. Lett. B (Netherlands)

DOI

Publication Date

1993

Volume

298

Issue

3-4

Start / End Page

405 / 408

Related Subject Headings

  • Nuclear & Particles Physics
  • 0202 Atomic, Molecular, Nuclear, Particle and Plasma Physics
  • 0201 Astronomical and Space Sciences
  • 0105 Mathematical Physics