Localized states of the non-Hermitian Schr "o dinger equation with a complex 1/r squared potential: from Efimov states to bipolarons

The study connects few-body physics (Efimov states) to many-body physics (bipolarons) using a non-Hermitian Schrödinger equation with a complex 1/r^2 potential. It shows that increasing the imaginary part of the potential smoothly transforms Efimov bound states into localized bipolaron states, demonstrating how environmental dissipation induces new localized structures.

Open the full episode

More from Quantum Radio