From momentum expansions to post-Minkowskian Hamiltonians by computer algebra algorithms
From MaRDI portal
Publication:2188490
DOI10.1016/j.physletb.2019.135157zbMath1435.83039arXiv1911.04411OpenAlexW2995556869WikidataQ114141572 ScholiaQ114141572MaRDI QIDQ2188490
Publication date: 11 June 2020
Published in: Physics Letters. B (Search for Journal in Brave)
Full work available at URL: https://arxiv.org/abs/1911.04411
Related Items (8)
Universality of ultra-relativistic gravitational scattering ⋮ Testing binary dynamics in gravity at the sixth post-Newtonian level ⋮ Extremal black hole scattering at \(\mathcal{O} (G^3)\): graviton dominance, eikonal exponentiation, and differential equations ⋮ Gravitational shock waves and scattering amplitudes ⋮ Second-order post-Minkowskian scattering in arbitrary dimensions ⋮ The fifth-order post-newtonian Hamiltonian dynamics of two-body systems from an effective field theory approach: potential contributions ⋮ The H-graph with equal masses in terms of multiple polylogarithms ⋮ The SAGEX review on scattering amplitudes Chapter 4: Multi-loop Feynman integrals
Cites Work
- Unnamed Item
- Multilingual Sage
- The multiple zeta value data mine
- The \(O(\alpha^2)\) initial state QED corrections to \(e^+ e^- \to \gamma^\ast / Z_0^\ast \)
- The method of arbitrarily large moments to calculate single scale processes in quantum field theory
- Symbolic summation assists combinatorics
- Ore Polynomials in Sage
- Harmonic sums and polylogarithms generated by cyclotomic polynomials
- Iterated binomial sums and their associated iterated integrals
- Non-relativistic gravitation: from Newton to Einstein and back
- Redefinition of position variables and the reduction of higher-order Lagrangians
- Analytic computing methods for precision calculations in quantum field theory
- Simplifying Multiple Sums in Difference Fields
This page was built for publication: From momentum expansions to post-Minkowskian Hamiltonians by computer algebra algorithms
