Lectures on Feynman Integrals
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Asia/Shanghai
1502 (SEU-YC)
1502
SEU-YC
东南大学四牌楼校区逸夫建筑馆 (Yifu Arch Building, Sipailou, Southeast University)
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Description
Feynman integrals are where fundamental laws of nature become quantitative predictions—and where the demands of physics reveal unexpected mathematical elegance. From precision tests at colliders to the nonlinear dynamics of gravitational interactions, loop integrals directly connect our most fundamental theories to physical observables.
This lecture series is designed to offer young scientists a welcoming, step-by-step gateway into the subject. Through lectures and discussions, participants will explore the fundamentals of loop integrals, parametric representations, integration-by-parts (IBP) reduction, and the differential-equation method, as well as polylogarithms and related special functions. The aim is to equip participants with both practical tools for evaluating Feynman integrals and a deeper understanding of the mathematical structures underlying precision physics.
Prerequisites: A strong passion for science, together with a deep curiosity and enthusiasm for exploring frontier problems in fundamental physics. You should have a basic background in calculus and algebra, together with basic programming skills.
Organizer: Zhengwen Liu
Website: indico.global/e/feynints2026 (all schedules and materials will be posted and updated here)
Time: Saturday 13:00--16:00 (Start Date: 26 Sept 2026)
Location: 东南大学四牌楼校区 (具体教室将在日程处更新)
Additional Information
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No formal registration is required. To help us plan the sessions, please email your name and affiliation to seuqft@yeah.net.
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These lectures are voluntarily organized by the QFT Group. They carry no academic credit (non-credit bearing), but participants are strongly encouraged to complete problem sets and assignments to maximize their learning.
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The format will be discussion-based, with active participation strongly encouraged.
References
[1] V. A. Smirnov, Analytic Tools for Feynman Integrals, Springer 2012
[2] S. Weinzierl, Feynman Integrals: A Comprehensive Treatment for Students and Researchers, Springer 2022
[3] S. Badger, J. Henn, J.Plefka and S. Zoia, Scattering Amplitudes in Quantum Field Theory, Springer 2024
[4] C. Duhr, Mathematical aspects of scattering amplitudes, TASI Lecture Notes 2014, arXiv:1411.7538
[5] C. Duhr and F. Dulat, PolyLogTools --- polylogs for the masses, JHEP 08 (2019) 135, arXiv:1904.07279
[6] C. Dlapa, G. Kälin, Z. Liu & R. A. Porto, Bootstrapping the relativistic two-body problem, JHEP 08 (2023) 109, arXiv:2304.01275