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Paper Citation Record · LEDGER

Gauge-invariant Slavnov-Taylor Decomposition for Trilinear Vertices

As of 9 August 2026, this Paper Citation Record lists 31 of 31 outbound references and 0 inbound Pith citation observations for arXiv:2506.01858.

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pith.paper-citation-record.v1
2506.01858 v1

Coverage vector

measured 31 of 31 reference resolution

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Source: paper_references, paper_reference_links, observed 2026-08-07T11:40:59.243265Z

measured 31 of 31 standing notices

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Source: scholarly_work_events, retraction_status_cache, observed 2026-08-09T06:31:02.800959+00:00

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Reference resolution

31 of 31 outbound references displayed

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  • verified fuzzy8
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External citation measurements

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Outbound references

Observation 68ef36dd-9281-44f7-a715-8a19deccd0ee · outbound

This paper cites Diagrams involving internalσ ′ andX ′-lines and no vertices of the type of Eq.

Gauge-invariant Slavnov-Taylor Decomposition for Trilinear Vertices Diagrams involving internalσ ′ andX ′-lines and no vertices of the type of Eq

Reference 1

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Observation e431b61b-100d-4d4b-80c0-118bc4adf69e · outbound

This paper cites (C11) The form factors in the sectors (0,1), (0,2), (3,0), (0,3) vanish.

Gauge-invariant Slavnov-Taylor Decomposition for Trilinear Vertices (C11) The form factors in the sectors (0,1), (0,2), (3,0), (0,3) vanish

Reference 2

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Observation 92e57391-5d35-453f-b4c2-356fc3e85d6f · outbound

This paper cites Frohlich, G.

Gauge-invariant Slavnov-Taylor Decomposition for Trilinear Vertices Frohlich, G

Reference 3

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Observation b665bdcb-a78d-4d35-b348-dd17c0389196 · outbound

This paper cites Frohlich, G.

Gauge-invariant Slavnov-Taylor Decomposition for Trilinear Vertices Frohlich, G

Reference 4

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Observation 1e769614-fc3a-4c6c-9e82-3daf2013f93a · outbound

This paper cites Brout-Englert-Higgs physics: From foundations to phenomenology.

Gauge-invariant Slavnov-Taylor Decomposition for Trilinear Vertices Brout-Englert-Higgs physics: From foundations to phenomenology

Reference 5

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Observation 00042c49-5f1c-4f66-b0e0-e69f920d730e · outbound

This paper cites The Equivalence Theorem at work: manifestly gauge-invariant Abelian Higgs model physics.

Gauge-invariant Slavnov-Taylor Decomposition for Trilinear Vertices The Equivalence Theorem at work: manifestly gauge-invariant Abelian Higgs model physics

Reference 6

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local_arxiv, observed 2026-08-07T11:41:11.189226Z

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Observation 2b5ad58c-31ce-4477-84e0-2601470aae73 · outbound

This paper cites Kamefuchi, L.

Gauge-invariant Slavnov-Taylor Decomposition for Trilinear Vertices Kamefuchi, L

Reference 7

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Observation 23ac33e0-0936-4b59-bb43-0a75d507e8f9 · outbound

This paper cites an unresolved cited work.

Gauge-invariant Slavnov-Taylor Decomposition for Trilinear Vertices Unresolved cited work

Reference 8

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Observation 7fdddecd-e31e-42b7-bd91-b00c3b9b6f21 · outbound

This paper cites Renormalizability of Nonrenormalizable Field Theories.

Gauge-invariant Slavnov-Taylor Decomposition for Trilinear Vertices Renormalizability of Nonrenormalizable Field Theories

Reference 9

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Observation 9cbf4ee9-9e3e-46d5-90d5-918d82bddd5c · outbound

This paper cites An Approach to the Equivalence Theorem by the Slavnov-Taylor Identities.

Gauge-invariant Slavnov-Taylor Decomposition for Trilinear Vertices An Approach to the Equivalence Theorem by the Slavnov-Taylor Identities

Reference 10

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Observation fe6d2556-2ea8-4e82-baa0-e83e52dd729f · outbound

This paper cites Cohen, M.

Gauge-invariant Slavnov-Taylor Decomposition for Trilinear Vertices Cohen, M

Reference 11

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Observation aa5cf50b-0fb9-4c6a-a4bd-2d83434f7f4d · outbound

This paper cites Renormalizable Extension of the Abelian Higgs-Kibble Model with a dimension 6 operator.

Gauge-invariant Slavnov-Taylor Decomposition for Trilinear Vertices Renormalizable Extension of the Abelian Higgs-Kibble Model with a dimension 6 operator

Reference 12

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Observation 9d052e3c-2293-4154-a1bd-1f7c908098c3 · outbound

This paper cites Gauge-invariant spectral description of the $U(1)$ Higgs model from local composite operators.

Gauge-invariant Slavnov-Taylor Decomposition for Trilinear Vertices Gauge-invariant spectral description of the $U(1)$ Higgs model from local composite operators

Reference 13

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Observation 9d69b30f-df37-4d81-a638-0eed4dc8ab70 · outbound

This paper cites Spectral properties of local gauge invariant composite operators in the $SU(2)$ Yang--Mills--Higgs model.

Gauge-invariant Slavnov-Taylor Decomposition for Trilinear Vertices Spectral properties of local gauge invariant composite operators in the $SU(2)$ Yang--Mills--Higgs model

Reference 14

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Observation b1e4a355-9950-425f-b128-7eaf1bd3d406 · outbound

This paper cites Local BRST cohomology in gauge theories.

Gauge-invariant Slavnov-Taylor Decomposition for Trilinear Vertices Local BRST cohomology in gauge theories

Reference 15

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Observation e3a52555-c6bd-42c2-81ce-c5de6ecea1b7 · outbound

This paper cites Algebraic Properties of BRST Coupled Doublets.

Gauge-invariant Slavnov-Taylor Decomposition for Trilinear Vertices Algebraic Properties of BRST Coupled Doublets

Reference 16

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Observation fad7a8a1-c82c-47d0-805f-026217b0fcd0 · outbound

This paper cites Gauge-Invariant Quantum Fields.

Gauge-invariant Slavnov-Taylor Decomposition for Trilinear Vertices Gauge-Invariant Quantum Fields

Reference 17

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Observation 80c87fcd-1e57-42cb-b835-eca6af7d82ca · outbound

This paper cites Off-shell renormalization in the presence of dimension 6 derivative operators. I. General theory.

Gauge-invariant Slavnov-Taylor Decomposition for Trilinear Vertices Off-shell renormalization in the presence of dimension 6 derivative operators. I. General theory

Reference 18

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Observation babab2db-8105-4b1a-80a4-22419211c35c · outbound

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Gauge-invariant Slavnov-Taylor Decomposition for Trilinear Vertices Unresolved cited work

Reference 19

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Observation e01367e5-6059-496e-afd3-614a8a6f5eec · outbound

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Gauge-invariant Slavnov-Taylor Decomposition for Trilinear Vertices Unresolved cited work

Reference 20

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Observation 37787a3e-2745-4836-8921-04317b2d88ab · outbound

This paper cites Weinberg,The quantum theory of fields.

Gauge-invariant Slavnov-Taylor Decomposition for Trilinear Vertices Weinberg,The quantum theory of fields

Reference 21

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Observation 37c8e8d4-5640-4e43-b858-ad3643966e28 · outbound

This paper cites Becchi, A.

Gauge-invariant Slavnov-Taylor Decomposition for Trilinear Vertices Becchi, A

Reference 22

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Observation c2e11902-d02f-4f2b-adda-1f34fc183c7e · outbound

This paper cites Kugo and I.

Gauge-invariant Slavnov-Taylor Decomposition for Trilinear Vertices Kugo and I

Reference 23

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Observation 75a3ca8a-128e-4699-b219-ba807f783b49 · outbound

This paper cites Curci and R.

Gauge-invariant Slavnov-Taylor Decomposition for Trilinear Vertices Curci and R

Reference 24

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Observation 090846c6-2aee-4316-ae94-6b58d0c21859 · outbound

This paper cites Piguet and S.

Gauge-invariant Slavnov-Taylor Decomposition for Trilinear Vertices Piguet and S

Reference 25

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Observation 8cdcc67d-5846-4030-b938-a3024ddf2cfd · outbound

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Gauge-invariant Slavnov-Taylor Decomposition for Trilinear Vertices Unresolved cited work

Reference 26

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Observation 2850dea7-b248-40cf-8296-dd7b2455652b · outbound

This paper cites Introduction to Renormalization Theory and Chiral Gauge Theories in Dimensional Regularization with Non-Anticommuting $\gamma_5$.

Gauge-invariant Slavnov-Taylor Decomposition for Trilinear Vertices Introduction to Renormalization Theory and Chiral Gauge Theories in Dimensional Regularization with Non-Anticommuting $\gamma_5$

Reference 27

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Observation 9684812f-df6f-4dd5-80bf-8c6b8358c110 · outbound

This paper cites Antibracket, Antifields and Gauge-Theory Quantization.

Gauge-invariant Slavnov-Taylor Decomposition for Trilinear Vertices Antibracket, Antifields and Gauge-Theory Quantization

Reference 28

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source=pdf_text observed=2026-08-07T11:40:59.184626Z digest=sha256:22b86b6dbf3191b1031fdf3365310d7542a4bdca3100604d2294013e6be002c1

Observation ad7f8477-cba1-4c7d-8ddb-599840801950 · outbound

This paper cites Off-shell renormalization in the presence of dimension 6 derivative operators. II. UV coefficients.

Gauge-invariant Slavnov-Taylor Decomposition for Trilinear Vertices Off-shell renormalization in the presence of dimension 6 derivative operators. II. UV coefficients

Reference 29

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local_arxiv, observed 2026-08-07T11:40:59.498906Z

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No event found in the named queried sources as of 2026-08-09T06:31:02.800959+00:00.

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Observation c72bbd16-f9c5-49ed-bc9f-5614b1ee1406 · outbound

This paper cites Generating Feynman Diagrams and Amplitudes with FeynArts 3.

Gauge-invariant Slavnov-Taylor Decomposition for Trilinear Vertices Generating Feynman Diagrams and Amplitudes with FeynArts 3

Reference 30

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source=pdf_text observed=2026-08-07T11:40:59.219508Z digest=sha256:5ce22ea2ba10829cd317294f37dbb0d1cf9940293cc795b323ac5320695287f4

Observation 90849bb1-c41e-4fa4-9f80-9e9c6f7f6734 · outbound

This paper cites Automatic Loop Calculations with FeynArts, FormCalc, and LoopTools.

Gauge-invariant Slavnov-Taylor Decomposition for Trilinear Vertices Automatic Loop Calculations with FeynArts, FormCalc, and LoopTools

Reference 31

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local_arxiv, observed 2026-08-07T11:40:59.372027Z

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