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We obtain a conservative Hamiltonian describing the interactions of two charged bodies in Yang-Mills through $\mathcal{O}(\alpha^2)$ and to all orders in velocity.
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P. H. Damgaard, K. Haddad and A. Helset, Heavy Black Hole Effective Theory , JHEP 11
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M.-Z. Chung, Y.-T. Huang and J.-W. Kim, Classical potential for general spinning bodies , JHEP 09
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G. Kälin and R. A. Porto, From Boundary Data to Bound States , JHEP 01
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S. K. Wong, Field and particle equations for the classical Yang-Mills field and particles with isotopic spin , Nuovo Cim. A 65
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K. Haddad and A. Helset, The double copy for heavy particles , Phys. Rev. Lett. 125
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C. Keeler, T. Manton and N. Monga, From Navier-Stokes to Maxwell via Einstein , JHEP 08
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C. Cheung and M. P. Solon, Tidal Effects in the Post-Minkowskian Expansion , Phys. Rev. Lett. 125
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J. Ellis, TikZ-Feynman: Feynman diagrams with TikZ , Comput. Phys. Commun. 210
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2006
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K. Haddad and A. Helset, Tidal effects in quantum field theory , JHEP 12
2008
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2018
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W. D. Goldberger and A. K. Ridgway, Bound states and the classical double copy , Phys. Rev. D 97
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D. Chester, Radiative double copy for Einstein-Yang-Mills theory , Phys. Rev. D 97
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C.-H. Shen, Gravitational Radiation from Color-Kinematics Duality , JHEP 11
2018
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S. Caron-Huot and Z. Zahraee, Integrability of Black Hole Orbits in Maximal Supergravity , JHEP 07
2019
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D. Kosmopoulos and A. Luna, Quadratic-in-spin Hamiltonian at 𝒪 \mathcal{O} (G 2
2021
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