It is long since quantum mechanics became the central part of modern science that deals
with all forms of inorganic matter. Basic principles of quantum mechanics are well …

Possible bound and resonant states of the hypernuclear systems Λnn and ΛΛn are sought
as zeros of the corresponding three-body Jost functions calculated within the framework of …

A simple semiclassical approach, based on the investigation of anti-Stokes line topology, is
presented for calculating Regge poles for nonsingular (Thomas–Fermi type) potentials …

For a two-dimensional quantum-mechanical problem, we obtain a generalized power series
expansion of the S-matrix that can be done near an arbitrary point on the Riemann surface …

A method to calculate the bound states of three atoms without resorting to an explicit partial
wave decomposition is presented. The differential form of the Faddeev equations in the total …

We present a whole series of methods to alleviate the sign problem of the fermionic shadow
wave function in the context of variational Monte Carlo. The effectiveness of our techniques …

Three new contributions to the complex angular momentum (CAM) theory of differential
cross sections (DCSs) for chemical reactions are reported. They exploit recent advances in …

Similar to the standard effective-range expansion that is done near the threshold energy, we
obtain a generalized power-series expansion of the multi-channel Jost-matrix that can be …

The importance of including experimental resonances in constructing effective intercluster
interactions has been investigated. For this, we first address the question of how to obtain …

We propose an unprecedented bounding theory which generates converging bounds to the
Regge poles of rational fraction scattering potentials. This is made possible by the recent …