The Aharonov-Bohm (AB) caging is the phenomenon of extreme localization of particles subjected to magnetic fields in certain tight binding lattices. While the AB caging involves the localization of noninteracting particles, it often breaks down due to the effect of interaction, resulting in delocalization. In this study, however, we show that interactions under proper conditions can restore the AB caging of particles. By analyzing the dynamics of two bosons possessing both onsite and nearest neighbor interactions on a one-dimensional diamond/rhombus lattice pierced by an artificial gauge field, we show that the AB caging is restored when both interactions are of equal strength. Furthermore, the interaction induced AB caged bosons, with the onset of an antisymmetric correlated onsite disorder in the lattice, escape from the cages, demonstrating the phenomenon of inverse Anderson transition, which is known to be exhibited by the noninteracting AB caged particles. We also obtain a situation similar to the inverse Anderson transition when an external potential gradient is applied to the lattice. These findings offer a route to realize the AB caging and inverse Anderson transition of interacting particles in experiments involving ultracold atoms in optical lattices or superconducting circuits.

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• Flat bands
• Localization
• Quantum quench
• Quantum walks
• Bose-Hubbard model