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  Evaluating two-loop non-planar master integrals for Higgs + jet production with full heavy-quark mass dependence

Bonciani, R., Del Duca, V., Frellesvig, H., Henn, J., Hidding, M., Maestri, L., et al. (2020). Evaluating two-loop non-planar master integrals for Higgs + jet production with full heavy-quark mass dependence. Journal of High Energy Physics, 01, 132. Retrieved from https://publications.mppmu.mpg.de/?action=search&mpi=MPP-2019-362.

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Item Permalink: https://hdl.handle.net/21.11116/0000-0008-1B47-B Version Permalink: https://hdl.handle.net/21.11116/0000-0008-1B48-A
Genre: Journal Article

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 Creators:
Bonciani, R.1, Author
Del Duca, V.1, Author
Frellesvig, H.1, Author
Henn, J.M.1, Author
Hidding, M.1, Author
Maestri, L.1, Author
Moriello, F.1, Author
Salvatori, G.1, Author
Smirnov, V.A.1, Author
Affiliations:
1Max Planck Institute for Physics, Max Planck Society and Cooperation Partners, ou_2253650              

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Free keywords: Theoretical Physics
 Abstract: We present the analytic computation of a family of non-planar master integrals which contribute to the two-loop scattering amplitudes for Higgs plus one jet production, with full heavy-quark mass dependence. These are relevant for the NNLO corrections to inclusive Higgs production and for the NLO corrections to Higgs production in association with a jet, in QCD. The computation of the integrals is performed with the method of differential equations. We provide a choice of basis for the polylogarithmic sectors, that puts the system of differential equations in canonical form. Solutions up to weight 2 are provided in terms of logarithms and dilogarithms, and 1-fold integral solutions are provided at weight 3 and 4. There are two elliptic sectors in the family, which are computed by solving their associated set of differential equations in terms of generalized power series. The resulting series may be truncated to obtain numerical results with high precision. The series solution renders the analytic continuation to the physical region straightforward. Moreover, we show how the series expansion method can be used to obtain accurate numerical results for all the master integrals of the family in all kinematic regions.

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 Dates: 2020
 Publication Status: Issued
 Pages: -
 Publishing info: -
 Table of Contents: -
 Rev. Type: -
 Identifiers: Other: MPP-2019-362
URI: https://publications.mppmu.mpg.de/?action=search&mpi=MPP-2019-362
arXiv: arxiv:1907.13156
URI: https://inspirehep.net/literature?q=find%20eprint%201907.13156
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Title: Journal of High Energy Physics
  Abbreviation : JHEP
Source Genre: Journal
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Pages: - Volume / Issue: 01 Sequence Number: - Start / End Page: 132 Identifier: -