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  Boundedness of meta-conformal two-point functions in one and two spatial dimensions

Henkel, M., Kuczynski, M. D., & Stoimenov, S. (2020). Boundedness of meta-conformal two-point functions in one and two spatial dimensions. Journal of Physics A, 53(47): 475001. doi:10.1088/1751-8121/abb9ef.

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2006.04537 (Preprint), 38KB
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2006.04537
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Henkel, Malte1, Author           
Kuczynski, Michal Dariusz2, Author
Stoimenov, Stoimen2, Author
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1Max Planck Institute for the Physics of Complex Systems, Max Planck Society, ou_2117288              
2external, ou_persistent22              

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 MPIPKS: Dynamics on nanoscale systems
 Abstract: Meta-conformal invariance is a novel class of dynamical symmetries, with dynamical exponent z = 1, and distinct from the standard ortho-conformal invariance. The meta-conformal Ward identities can be directly read off from the Lie algebra generators, but this procedure implicitly assumes that the co-variant correlators should depend holomorphically on time- and space coordinates. Furthermore, this assumption implies un-physical singularities in the co-variant correlators. A careful reformulation of the global meta-conformal Ward identities in a dualised space, combined with a regularity postulate, leads to bounded and regular expressions for the co-variant two-point functions, both in d = 1 and d = 2 spatial dimensions.

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 Dates: 2020-10-292020-11-27
 Publication Status: Issued
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 Identifiers: ISI: 000583090500001
DOI: 10.1088/1751-8121/abb9ef
arXiv: 2006.04537
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Title: Journal of Physics A
  Other : Journal of Physics A: Mathematical and Theoretical
  Abbreviation : J. Phys. A
Source Genre: Journal
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Publ. Info: Bristol : IOP Pub.
Pages: - Volume / Issue: 53 (47) Sequence Number: 475001 Start / End Page: - Identifier: ISSN: 1751-8113
CoNE: https://pure.mpg.de/cone/journals/resource/954925513480_2