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math.AP2026
Normalized ground states and a mass-constrained scattering threshold for the inhomogeneous NLS with an inverse-square potential
Mohamed Majdoub, Tarek Saanouni
We study the focusing inhomogeneous nonlinear Schrödinger equation with an inverse-square potential $$ i\partial_t u+Δu-a|x|^{-2}u+|x|^{-b}|u|^αu=0, \qquad (t,x)\in\mathbb{R}\times…
math.AP2026
Global existence and optimal decay for a three-dimensional penalized Navier--Stokes system with biharmonic damping
Kabiru Michael Adeyemo, Mohamed Majdoub, Subha Pal
We investigate a three-dimensional parabolic system that arises as a hyperviscous and penalized approximation of the incompressible Navier--Stokes equations. The model combines thr…
math.AP2026
Normalized Standing Waves for the Focusing Inhomogeneous Schrödinger Equation with Spatially Growing Nonlinearity
Mohamed Majdoub, Tarek Saanouni
We study the focusing inhomogeneous nonlinear Schrödinger equation with and .…