Bohmian mechanics provides an explanation of quantum phenomena in terms of point-like
particles guided by wave functions. This review focuses on the use of nonrelativistic …

Even though the Madelung equations are central to many'classical'approaches to the
foundations of quantum mechanics such as Bohmian and stochastic mechanics, no …

In standard quantum mechanics, the collapse of the wave function resulting of the interaction
of a given system with a measuring apparatus is a clear unsatisfactory assumption. As is …

Since its inception Bohmian mechanics has been generally regarded as a hidden-variable
theory aimed at providing an objective description of quantum phenomena. To date, this …

We study the quantum potential Q in a system of 2 degrees of freedom with emphasis on the
regions where chaos is generated. Q goes to−∞ at the nodal points, where the wave …

Bohmian mechanics is a nonlocal hidden-variable interpretation of quantum theory which
predicts that particles follow deterministic trajectories in spacetime. Historically, the study of …

We consider the concept of velocity fields, taken from Bohmian mechanics, to investigate the
dynamical effects of entanglement in bipartite realizations of Young's two-slit experiment. In …

Grazing incidence fast-atom diffraction (GIFAD) uses keV atoms to probe the topmost layer
of crystalline surfaces. The atoms are scattered by the potential energy landscape of the …

Grazing incidence fast atom diffraction (GIFAD) at surfaces has made rapid progress and
has established itself as a surface analysis tool where effective energy E⊥ of the motion …

The quantum trajectory method provides an efficient computational technique for solving
both stationary and time-evolving states, encompassing a large area of quantum mechanics …