1991
DOI: 10.1103/physrevd.44.433
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Light-front limit in a rest frame

Abstract: Covariant perturbation theory is formulated using a new set of space-time coordinates. This corresponds to a quantization on any flat spacelike surface in Minkowski space. One limit of the theory reproduces the usual instant (equal-time) dynamics, whereas a different limit gives light-front dynamics. Neither the infinite-momentum frame nor infinite momenta are involved. In particular a smootl~ parametric transformation from the instant to light-front picture is given for a system at rest.

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Cited by 43 publications
(52 citation statements)
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“…Furthermore, Sawicki [20] demonstrated for a scalar φ 3 theory that a smooth transition from equal-time perturbation theory to the light-front can be made without reference to the IMF limit.…”
Section: Introductionmentioning
confidence: 99%
“…Furthermore, Sawicki [20] demonstrated for a scalar φ 3 theory that a smooth transition from equal-time perturbation theory to the light-front can be made without reference to the IMF limit.…”
Section: Introductionmentioning
confidence: 99%
“…This was seen in schematic covariant models for spin-zero composite systems [3,4,5]. However, even in the Drell-Yan frame the pair term is present in j + for spin-one systems and is necessary to keep the rotational properties of the matrix element of the current [6,7].…”
Section: Introductionmentioning
confidence: 99%
“…It is the only pole which contributes to the Cauchy integration in j + and j ⊥ in the limit of vanishing q + [1]. The Cauchy integration of j − in region (I) results…”
mentioning
confidence: 99%
“…The Cauchy integration just includes the residue at the pole of the forward propagating spectator particle in the photon absorption process for q + = 0. It is understood that it is possible to eliminate pairs created out or annihilating into the vacuum, which leads to a description in terms of of a two-particle light-front wavefunction [1,2,4]. In general, this procedure keeps the covariance under kinematical boost transformations, but the current loses its physical properties under general rotations and parity transformations.…”
mentioning
confidence: 99%
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