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000619876 1001_ $$00009-0004-5497-8554$$aManohar, Aneesh V.$$b0
000619876 245__ $$aField redefinitions and infinite field anomalous dimensions
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000619876 520__ $$aField redefinitions are commonly used to reduce the number of operators in the Lagrangian by removing redundant operators and transforming to a minimal operator basis. We give a general argument that such field redefinitions, while leaving the S-matrix invariant and consequently finite, lead not only to infinite Green’s functions, but also to infinite field anomalous dimensions γ$_{ϕ}$. These divergences cannot be removed by counterterms without reintroducing redundant operators.
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000619876 650_7 $$2INSPIRE$$aanomalous dimension
000619876 650_7 $$2INSPIRE$$aGreen function
000619876 650_7 $$2INSPIRE$$aS-matrix
000619876 650_7 $$2INSPIRE$$aeffective field theory
000619876 650_7 $$2autogen$$aEffective Field Theories
000619876 650_7 $$2autogen$$aRenormalization Group
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000619876 7001_ $$00000-0002-0656-3053$$aPagès, Julie$$b1
000619876 7001_ $$0P:(DE-H253)PIP1098857$$aRoosmale Nepveu, Jasper$$b2$$eCorresponding author
000619876 77318 $$2Crossref$$3journal-article$$a10.1007/jhep05(2024)018$$bSpringer Science and Business Media LLC$$d2024-05-02$$n5$$p18$$tJournal of High Energy Physics$$v2024$$x1029-8479$$y2024
000619876 773__ $$0PERI:(DE-600)2027350-2$$a10.1007/JHEP05(2024)018$$gVol. 05, no. 5, p. 18$$n5$$p18$$tJournal of high energy physics$$v2024$$x1029-8479$$y2024
000619876 7870_ $$0PUBDB-2024-00666$$aManohar, Aneesh V. et.al.$$d2024$$iIsParent$$rDESY-24-020 ; arXiv:2402.08715$$tField Redefinitions and Infinite Field Anomalous Dimensions
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