2000
DOI: 10.1016/s0920-5632(00)00856-2
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One-loop results for the quark-gluon vertex in arbitrary dimension

Abstract: Results on the one-loop quark-gluon vertex with massive quarks are reviewed, in an arbitrary covariant gauge and in arbitrary space-time dimension. We show how it is possible to get on-shell results from the general off-shell expressions. The corresponding Ward-Slavnov-Taylor identity is discussed.

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Cited by 3 publications
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“…The minimal set of independent kinematic invariants and masses that the function depends on corresponds to objects such as a 2-dimensional triangle (for the 2-point function), the 3d tetrahedron (at 3pt), a 4d simplex (at 4pt) etc. [34]. From this (non-Euclidean) geometric intuition, it is possible to derive additional relations among the parameters, essentially reducing the number of variables from N 2 to N , which in facts severely constrains the functional forms.…”
Section: Techniques For (Multi-)loop Calculationsmentioning
confidence: 99%
“…The minimal set of independent kinematic invariants and masses that the function depends on corresponds to objects such as a 2-dimensional triangle (for the 2-point function), the 3d tetrahedron (at 3pt), a 4d simplex (at 4pt) etc. [34]. From this (non-Euclidean) geometric intuition, it is possible to derive additional relations among the parameters, essentially reducing the number of variables from N 2 to N , which in facts severely constrains the functional forms.…”
Section: Techniques For (Multi-)loop Calculationsmentioning
confidence: 99%