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A NONPERTURBATIVE CALCULATION OF THE ELECTRON’S MAGNETIC MOMENT. / Brodsky, S.J.; Franke, V.A.; Hiller, J.R.; McCartor, G.; Paston, S.A.; Prokhvatilov, E.V.

In: Nuclear Physics B, No. 1-2, 2004, p. 333-362.

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Brodsky SJ, Franke VA, Hiller JR, McCartor G, Paston SA, Prokhvatilov EV. A NONPERTURBATIVE CALCULATION OF THE ELECTRON’S MAGNETIC MOMENT. Nuclear Physics B. 2004;(1-2):333-362.

Author

Brodsky, S.J. ; Franke, V.A. ; Hiller, J.R. ; McCartor, G. ; Paston, S.A. ; Prokhvatilov, E.V. / A NONPERTURBATIVE CALCULATION OF THE ELECTRON’S MAGNETIC MOMENT. In: Nuclear Physics B. 2004 ; No. 1-2. pp. 333-362.

BibTeX

@article{a6c238fd83e04b36af7b4b8e3793f189,
title = "A NONPERTURBATIVE CALCULATION OF THE ELECTRON{\textquoteright}S MAGNETIC MOMENT",
abstract = "In principle, the complete spectrum and bound-state wave functions of a quantum field theory can be determined by finding the eigenvalues and eigensolutions of its light-cone Hamiltonian. One of the challenges in obtaining nonperturbative solutions for gauge theories such as QCD using light-cone Hamiltonian methods is to renormalize the theory while preserving Lorentz symmetries and gauge invariance. For example, the truncation of the light-cone Fock space leads to uncompensated ultraviolet divergences. We present two methods for consistently regularizing light-cone-quantized gauge theories in Feynman and light-cone gauges: (1) the introduction of a spectrum of Pauli-Villars fields which produces a finite theory while preserving Lorentz invariance; (2) the augmentation of the gauge-theory Lagrangian with higher derivatives. In the latter case, which is applicable to light-cone gauge (A+ = 0), the A- component of the gauge field is maintained as an independent degree of freedom rather than a constraint. Finite",
author = "S.J. Brodsky and V.A. Franke and J.R. Hiller and G. McCartor and S.A. Paston and E.V. Prokhvatilov",
year = "2004",
language = "English",
pages = "333--362",
journal = "Nuclear Physics B",
issn = "0550-3213",
publisher = "Elsevier",
number = "1-2",

}

RIS

TY - JOUR

T1 - A NONPERTURBATIVE CALCULATION OF THE ELECTRON’S MAGNETIC MOMENT

AU - Brodsky, S.J.

AU - Franke, V.A.

AU - Hiller, J.R.

AU - McCartor, G.

AU - Paston, S.A.

AU - Prokhvatilov, E.V.

PY - 2004

Y1 - 2004

N2 - In principle, the complete spectrum and bound-state wave functions of a quantum field theory can be determined by finding the eigenvalues and eigensolutions of its light-cone Hamiltonian. One of the challenges in obtaining nonperturbative solutions for gauge theories such as QCD using light-cone Hamiltonian methods is to renormalize the theory while preserving Lorentz symmetries and gauge invariance. For example, the truncation of the light-cone Fock space leads to uncompensated ultraviolet divergences. We present two methods for consistently regularizing light-cone-quantized gauge theories in Feynman and light-cone gauges: (1) the introduction of a spectrum of Pauli-Villars fields which produces a finite theory while preserving Lorentz invariance; (2) the augmentation of the gauge-theory Lagrangian with higher derivatives. In the latter case, which is applicable to light-cone gauge (A+ = 0), the A- component of the gauge field is maintained as an independent degree of freedom rather than a constraint. Finite

AB - In principle, the complete spectrum and bound-state wave functions of a quantum field theory can be determined by finding the eigenvalues and eigensolutions of its light-cone Hamiltonian. One of the challenges in obtaining nonperturbative solutions for gauge theories such as QCD using light-cone Hamiltonian methods is to renormalize the theory while preserving Lorentz symmetries and gauge invariance. For example, the truncation of the light-cone Fock space leads to uncompensated ultraviolet divergences. We present two methods for consistently regularizing light-cone-quantized gauge theories in Feynman and light-cone gauges: (1) the introduction of a spectrum of Pauli-Villars fields which produces a finite theory while preserving Lorentz invariance; (2) the augmentation of the gauge-theory Lagrangian with higher derivatives. In the latter case, which is applicable to light-cone gauge (A+ = 0), the A- component of the gauge field is maintained as an independent degree of freedom rather than a constraint. Finite

M3 - Article

SP - 333

EP - 362

JO - Nuclear Physics B

JF - Nuclear Physics B

SN - 0550-3213

IS - 1-2

ER -

ID: 5143144