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[Fizinfo] [Rmkiusers] Wigner FK RMI Elméleti Osztály Szemináriuma


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  • From: Somogyi Gábor <somogyi.gabor AT wigner.hu>
  • To: rmkiusers AT lists.kfki.hu, fizinfo AT lists.kfki.hu
  • Subject: [Fizinfo] [Rmkiusers] Wigner FK RMI Elméleti Osztály Szemináriuma
  • Date: Mon, 4 Nov 2024 08:54:55 +0100
  • Authentication-results: smtp012.wigner.hu (amavis); dkim=pass (1024-bit key) reason="pass (just generated, assumed good)" header.d=wigner.hu

Wigner FK RMI Elméleti Osztály Szemináriuma
Tisztelettel meghívjuk


Leonid Shumilov
(University of Hamburg)


"Three-loop evolution kernel for transversity operator”


címmel tartandó szemináriumára.


Kivonat:



In this talk, I will present the results of our recent three-loop calculation
for the evolution kernel of QCD twist-2 non-singlet operators with
transversity Dirac structure. This result also can be seen as the NNLO
(next-to-next-to-leading order) off-forward anomalous dimension matrix. Using
light-ray operator representation and corresponding evolution kernels
provides an efficient way to exploit symmetries of the problem of scale
evolution for non-perturbative partonic distributions. Namely, in this
approach, we use underlying symmetry of RG-equation under transformation from
the collinear subgroup of the conformal group. This allows us to simplify the
three-loop calculation by reducing it to a two-loop calculation of a specific
term called the conformal anomaly. I will give an overview of the conformal
anomaly method, which relies on considering QCD at a critical point in
non-integer dimensions, and will outline some technical parts of our work,
including the calculation of Feynman diagrams and solving differential
equations for the integral kernels of evolution operators. This talk is based
on the paper [2407.12696] in collaboration with Alexander Manashov and
Sven-Olaf Moch.



Helye: Wigner FK RMI III. ép. Tanácsterem
Ideje: 2024 november 8. péntek d.u. 14 óra

Szívesen látunk minden érdeklődőt.


Somogyi Gábor

  • [Fizinfo] [Rmkiusers] Wigner FK RMI Elméleti Osztály Szemináriuma, Somogyi Gábor, 11/04/2024

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