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Exact solution of the Brueckner-Bethe-Goldstone equation with three-body forces in nuclear matter

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abstract

An exact treatment of the operators Q/e(\omega) and the total momentum is adopted to solve the nuclear matter Bruecker-Bethe-Goldstone equation with two- and three-body forces. The single-particle potential, equation of state and nucleon effective mass are calculated from the exact G-matrix. The results are compared with those obtained under the angle-average approximation and the angle-average approximation with total momentum approximation. It is found that the angle-average procedure, whereas preventing huge calculations of coupled channels, nevertheless provides a fairly accurate approximation. On the contrary, the total momentum approximation turns out to be quite inaccurate compared to its exact counterpart.

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nucl-th 1

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2025 1

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In-medium effects of nucleon-nucleon cross sections in heavy-ion collisions

nucl-th · 2025-07-31 · conditional · novelty 5.0

Using BHF-derived in-medium cross sections in the IBUU transport model, the paper shows that nuclear stopping and differential flow are sensitive to scattering-amplitude, density-of-states, and total-momentum effects, while n/p and transverse-flow-difference probes remain robust.

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  • In-medium effects of nucleon-nucleon cross sections in heavy-ion collisions nucl-th · 2025-07-31 · conditional · none · ref 23 · internal anchor

    Using BHF-derived in-medium cross sections in the IBUU transport model, the paper shows that nuclear stopping and differential flow are sensitive to scattering-amplitude, density-of-states, and total-momentum effects, while n/p and transverse-flow-difference probes remain robust.