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Momentum-Current Gravitational Multipoles of Hadrons

Published 27 Oct 2021 in hep-ph, hep-lat, nucl-ex, and nucl-th | (2110.14781v2)

Abstract: We study multipole expansion of the momentum currents in hadrons, with three series $S{(J)}$, $\tilde T{(J)}$, and $T{(J)}$, in connection with the gravitational fields generated nearby. The momentum currents are related to their energy-momentum form factors, which in principle can be probed through processes like deeply-virtual Compton scattering currently studied at JLab 12 GeV facility and future Electron Ion Collider. We define the leading momentum-current multipoles, tensor monopole $\tau$ ($T0$) and scalar quadrupole $\hat \sigma{ij}$ ($S2$) moments, relating the former to the so-called $D$-term in the literature. We calculate the momentum current distribution in hydrogen atom and its monopole moment in the basic unit of $\tau_0 =\hbar2/4M$, showing that the sign of $D$-term has little to do with mechanical stability. The momentum current distribution also strongly modifies the static gravitational field inside hadrons.

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