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Periods In Quantum Field Theory And Arithmetic Icmat Madrid Spain September 15december 19 2014 1st Edition Jos Ignacio Burgos Gil Editor

  • SKU: BELL-11035242
Periods In Quantum Field Theory And Arithmetic Icmat Madrid Spain September 15december 19 2014 1st Edition Jos Ignacio Burgos Gil Editor
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Periods In Quantum Field Theory And Arithmetic Icmat Madrid Spain September 15december 19 2014 1st Edition Jos Ignacio Burgos Gil Editor instant download after payment.

Publisher: Springer Nature
File Extension: PDF
File size: 7.44 MB
Pages: 630
Author: José Ignacio Burgos Gil (editor), Kurusch Ebrahimi-fard (editor), Herbert Gangl (editor)
ISBN: 9783030370305, 3030370305
Language: English
Year: 2020
Edition: 1

Product desciption

Periods In Quantum Field Theory And Arithmetic Icmat Madrid Spain September 15december 19 2014 1st Edition Jos Ignacio Burgos Gil Editor by José Ignacio Burgos Gil (editor), Kurusch Ebrahimi-fard (editor), Herbert Gangl (editor) 9783030370305, 3030370305 instant download after payment.

This book is the outcome of research initiatives formed during the special ``Research Trimester on Multiple Zeta Values, Multiple Polylogarithms, and Quantum Field Theory'' at the ICMAT (Instituto de Ciencias Matemáticas, Madrid) in 2014. The activity was aimed at understanding and deepening recent developments where Feynman and string amplitudes on the one hand, and periods and multiple zeta values on the other, have been at the heart of lively and fruitful interactions between theoretical physics and number theory over the past few decades. 

In this book, the reader will find research papers as well as survey articles, including open problems, on the interface between number theory, quantum field theory and string theory, written by leading experts in the respective fields. Topics include, among others, elliptic periods viewed from both a mathematical and a physical standpoint; further relations between periods and high energy physics, including cluster algebras and renormalisation theory; multiple Eisenstein series and q-analogues of multiple zeta values (also in connection with renormalisation); double shuffle and duality relations; alternative presentations of multiple zeta values using Ecalle's theory of moulds and arborification; a distribution formula for generalised complex and l-adic polylogarithms; Galois action on knots. Given its scope, the book offers a valuable resource for researchers and graduate students interested in topics related to both quantum field theory, in particular, scattering amplitudes, and number theory.

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