We review recent progress in Schrödinger–Poisson systems in 1+ 2 and 1+ 3 dimensions in
the presence of nonlinear terms. In a mean field approach, this mathematical model …

We analyze the dynamics of the Sun-Earth-Moon system in the context of a particular class
of theories of gravity where curvature and matter are nonminimally coupled. These theories …

We present a quantum treatment of the Jeans gravitational instability in the Newtonian limit
of the non-minimal matter-curvature coupling gravity model. By relying on Wigner functions …

We discuss, in the context of alternative theories of gravity with nonminimal coupling
between matter and curvature, if inflationary solutions driven by a single scalar field can be …

We consider a nonminimally coupled curvature-matter gravity theory at the Solar System
scale. Both a fifth force of Yukawa type and a further non-Newtonian extra force that arises …

The weak field limit of the nonminimally coupled Boltzmann equation is studied, and
relations between the invariant Bardeen scalar potentials are derived. The Jean's criterion …

Nonminimally coupled curvature-matter gravity models are an interesting alternative to the
theory of general relativity to address the dark energy and dark matter cosmological …

The main theme of this piece of research is to tackle a coupled Newton-Schrödinger type
model. Two analytical techniques namely, Nucci reduction method and Sardar sub-equation …

Fluids of light is an emergent topic in optical sciences that exploits the fluid-like properties of
light to establish controllable and experimentally accessible physical analogues of quantum …

The Schrödinger–Newton system is a nonlinear system obtained by coupling together the
linear Schrödinger equation of quantum mechanics with the Poisson equation of Newtonian …