1999
DOI: 10.1063/1.1301673
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Consistent perturbative light front formulation of Yang-Mills theories

Abstract: A new light-front formulation of Q.E.D. is developed, within the framework of standard perturbation theory, in which x + plays the role of the evolution parameter and the gauge choice is A + = 0 (light-front "temporal" gauge). It is shown that this formulation leads to the Mandelstam-Leibbrandt causal prescription for the non-covariant singularities in the photon propagator. Furthermore, it is proved that the dimensionally regularized one loop off-shell amplitudes exactly coincide with the correct ones, as com… Show more

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Cited by 3 publications
(3 citation statements)
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“…of (regularization-dependent) ghost degrees of freedom in the original theory. The dimensional regularization procedure along with the ML prescription may also give rise to the additional (hidden regularization-dependent) ghost contributions to the divergent integrals [38]. The noncovariant ln(−2q + q − ) contribution in Eq.…”
Section: Gluon Propagatormentioning
confidence: 99%
“…of (regularization-dependent) ghost degrees of freedom in the original theory. The dimensional regularization procedure along with the ML prescription may also give rise to the additional (hidden regularization-dependent) ghost contributions to the divergent integrals [38]. The noncovariant ln(−2q + q − ) contribution in Eq.…”
Section: Gluon Propagatormentioning
confidence: 99%
“…However, some problems were associated with such gauge choice: Feynman amplitudes at the one-loop level exhibited double-pole singularities [18]. This pathological behavior has been ascribed to the Principal Value (PV) prescription employed to treat the unphysical poles (k · n) −1 of the gauge boson propagator [19], though application of dimensional regularization to one-loop integrals does also yield double poles [18,20]: These double poles appeared to be prescription independent.…”
mentioning
confidence: 96%
“…It was also shown a long time ago [55] that the Pauli-Villars method of regularization corresponds to the introduction of (regularization-dependent) ghost degrees of freedom in the original theory. The dimensional regularization procedure along with the ML prescription may also give rise to the additional (hidden regularization-dependent) ghost contributions to the divergent integrals [38]. The noncovariant ln(−2q + q − ) contribution in Eq.…”
Section: Appendix Cmentioning
confidence: 99%