Hydrodynamics is a successful framework for effectively describing the dynamics of complex
many-body systems, ranging from subnuclear to cosmological scales. It applies coarse …

We present a mapping between a Schrödinger equation with a shifted non-linear potential
and the Navier-Stokes equation. Following a generalization of the Madelung …

We discuss the derivation of the electrodynamics of superconductors coupled to the
electromagnetic field from a Lorentz-invariant bosonic model of Cooper pairs. Our results …

We provide a thermodynamic derivation of the only-phase Popov action functional, which is
often adopted to study the low-energy effective hydrodynamics of a generic nonrelativistic …

We give a more generalized treatment of the 1D generalized Gross-Pitaevskii equation
(GGPE) with variable term coefficients. External harmonic trapping potential is fully …

Hydrodynamics provides a successful framework to effectively describe the dynamics of
complex many-body systems ranging from subnuclear to cosmological scales by introducing …

We present the theoretical investigation of dark soliton pair solutions for one-dimensional as
well as three-dimensional generalized Gross-Pitaevskii equation (GGPE) which models the …

In questa tesi, dopo aver ripercorso cronologicamente lo sviluppo delle equazioni
dell'idrodinamica quantistica, lo studente tratterà le espressioni della densità di energia …

We present a theoretical study of solitonlike solutions and their dynamics of ultracold
superfluid Fermi gases trapped in a time-dependent three-dimensional (3D) harmonic …