The algebraic structure of Dyson–Schwinger equations with multiple insertion places

Abstract We give combinatorially controlled series solutions to Dyson–Schwinger equations with multiple insertion places using tubings of rooted trees and investigate the algebraic relation between such solutions and the renormalization group equation.

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Publication Details

Journal
Canadian Mathematical Communications
Published
2025-08-29
DOI
https://doi.org/10.4153/s2976859425100015
Primary Topic
Advanced Topics in Algebra
Type
article
Field-Weighted Citation Impact
0.00

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article

The algebraic structure of Dyson–Schwinger equations with multiple insertion places

Nicholas Olson‐Harris, Karen Yeats
Canadian Mathematical Communications
Advanced Topics in Algebra
article

The algebraic structure of Dyson–Schwinger equations with multiple insertion places

Nicholas Olson‐Harris, Karen Yeats
article en

Abstract

Abstract We give combinatorially controlled series solutions to Dyson–Schwinger equations with multiple insertion places using tubings of rooted trees and investigate the algebraic relation between such solutions and the renormalization group equation.

Canadian Mathematical CommunicationsVol. 1
University of Waterloo (CA)
Canada Research Chairs, Natural Sciences and Engineering Research Council of Canada
Openalex Percentile: Top 71%
Advanced Topics in Algebra
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The algebraic structure of Dyson–Schwinger equations with multiple insertion places — Nicholas Olson‐Harris, Karen Yeats · Canadian Mathematical Communications (2025) | TGRS Research Map | TGRS