Abstract

In this contribution we report on theoretical studies of $\eta$ nuclear quasi-bound states in few- and many-body systems performed recently by the Jerusalem-Prague Collaboration [1-5]. Underlying energy-dependent $\eta N$ interactions are derived from coupled-channel models that incorporate the $N^*(1535)$ resonance. The role of self-consistent treatment of the strong energy dependence of subthreshold $\eta N$ amplitudes is discussed. Quite large downward energy shift together with rapid decrease of the $\eta N$ amplitudes below threshold result in relatively small binding energies and widths of the calculated $\eta$ nuclear bound states. We argue that the subthreshold behavior of $\eta N$ scattering amplitudes is crucial to conclude whether $\eta$ nuclear states exist, in which nuclei the $\eta$ meson could be bound and if the corresponding widths are small enough to allow detection of these $\eta$ nuclear states in experiment.

Keywords:
Physics Subthreshold conduction Bound state Amplitude Scattering amplitude Energy (signal processing) Resonance (particle physics) Binding energy Atomic physics Scattering Meson Nuclear physics Quantum mechanics

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Topics

Cold Atom Physics and Bose-Einstein Condensates
Physical Sciences →  Physics and Astronomy →  Atomic and Molecular Physics, and Optics
Quantum Chromodynamics and Particle Interactions
Physical Sciences →  Physics and Astronomy →  Nuclear and High Energy Physics
Nuclear physics research studies
Physical Sciences →  Physics and Astronomy →  Nuclear and High Energy Physics

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