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Citation bot (talk | contribs) Add: bibcode, issue, s2cid, osti. Removed parameters. Some additions/deletions were parameter name changes. | Use this bot. Report bugs. | Suggested by BrownHairedGirl | #UCB_webform 3295/3605 |
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|bibcode=2014NuPhS.251..165B|s2cid=117029089 |display-authors=etal}}</ref><ref name="Burkardt">{{ Cite book |
last=Burkardt |first=Matthias |title=Light Front Quantization |
journal=[[Advances in Nuclear Physics]] | volume= 23 | pages= 1–74 | year=1996 |
doi= 10.1007/0-306-47067-5_1|arxiv=hep-ph/9505259 |
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title= Factorization Property of the Deuteron |
journal=[[Physical Review D]] | volume= 33 |issue=9 | pages= 2653–2659 | year=1986 |
doi= 10.1103/PhysRevD.33.2653|pmid=9956950 |bibcode = 1986PhRvD..33.2653B |osti=1447785 }}</ref>
and (b) the vanishing
of the anomalous gravitomagnetic moment for any Fock state of a
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title= Light cone wave functions at small <math>x</math> |
journal=[[Physics Letters B]] | volume= 412 |issue=1–2 | pages= 104–110 | year=1997 |
doi= 10.1016/S0370-2693(97)01067-8|arxiv = hep-ph/9705413 |bibcode = 1997PhLB..412..104A |s2cid=118926903 }}</ref>
of light-front time-ordered [[Perturbation theory (quantum mechanics)|perturbation theory]],
together with <math>J^z</math> conservation, can be used
Line 290 ⟶ 289:
title=Nonperturbative QCD: A Weak coupling treatment on the light front |
journal=[[Physical Review D]] | volume= 49 |issue=12 | pages= 6720–6766 | year=1994 |
doi= 10.1103/PhysRevD.49.6720|pmid=10016996 |arxiv = hep-th/9401153 |bibcode = 1994PhRvD..49.6720W |s2cid=119422380 }}</ref>
Light-front considerations of the vacuum as well as
the problem of achieving full [[Lorentz covariance|covariance]] in LFQCD require close
Line 760 ⟶ 759:
author= V.A. Karmanov |
title=Complete System Of Equations For The State Vector Of A Relativistic Composite System On The Light Front |
journal=[[Journal of Experimental and Theoretical Physics]] | volume= 56 | page= 1 | year=1982
issue=1 |
bibcode=1982JETP...56....1K }}</ref>
introduced a
covariant formulation of light-front quantum theory, where the
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