Michael Borinsky
Humboldt University of Berlin
37 Papers
56 Citations
Michael Borinsky is an academic researcher from Humboldt University of Berlin. The author has contributed to research in topics: Feynman diagram & Hopf algebra. The author has an hindex of 9, co-authored 24 publications. Previous affiliations of Michael Borinsky include Humboldt State University & Hay Group.
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Papers
Feynman graph generation and calculations in the Hopf algebra of Feynman graphs
TL;DR: Feyngen can be used to generate Feynman graphs for Yang–Mills, QED and φ k theories and feyncop implements the Hopf algebra of those Feyn man graphs which incorporates the renormalization procedure necessary to calculate finite results in perturbation theory of the underlying quantum field theory.
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Renormalized asymptotic enumeration of Feynman diagrams
TL;DR: In this paper, a method to obtain all-order asymptotic results for the coefficients of perturbative expansions in zero-dimensional quantum field is described. But this method heavily applies techniques from singularity analysis.
42
Renormalized asymptotic enumeration of Feynman diagrams
TL;DR: In this article, a method to obtain all-order asymptotic results for the coefficients of perturbative expansions in zero-dimensional quantum field is described, which heavily applies techniques from singularity analysis and is related to resurgence.
29
The Hopf algebra structure of the $R^*$-operation
TL;DR: In this article, a Hopf-algebraic formulation of the $R^*$-operation is given, which is a canonical way to render UV and IR divergent Euclidean Feynman diagrams finite.
Algebraic lattices in QFT renormalization
TL;DR: In this article, the structure of overlapping subdivergences, which appear in the perturbative expansions of quantum field theory, is analyzed using algebraic lattice theory.
18