3 papers
math.AP2026
Stability of Stochastically Driven Couette Flow in 2D with Navier Boundary Conditions at high Reynolds number via Averaging Principle
Ryan Arbon, Jacob Bedrossian
We characterize the behavior of stochastic Navier-Stokes on with Navier boundary conditions at high Reynolds number when initialized near Couette flow su…
math.AP2025
Enhanced Dissipation, Taylor Dispersion, and Inviscid Damping of Couette flow in the Boussinesq system on the Plane
Ryan Arbon
We consider the quantitative asymptotic stability of the stably stratified Couette flow solution to the 2D fully dissipative nonlinear Boussinesq system on with larg…
math.AP2025
Quantitative Hydrodynamic Stability for Couette Flow on Unbounded Domains with Navier Boundary Conditions
Ryan Arbon, Jacob Bedrossian
We prove a stability threshold theorem for 2D Navier-Stokes on three unbounded domains: the whole plane , the half plane $\mathbb{R} \times [0,\infty)…