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The following pages link to Pullback attractor of 2D nonautonomous \(g\)-Navier-Stokes equations with linear dampness (Q2429807):

Displaying 19 items.

Pullback attractor of 2D non-autonomous \(g\)-Navier-Stokes equations on some bounded domains (Q605162) (← links)
On the dimension of the pullback attractors for \(g\)-Navier-Stokes equations (Q624444) (← links)
Pullback attractors for non-autonomous 2D-Navier--Stokes equations in some unbounded domains (Q817901) (← links)
Finite fractal dimension of pullback attractors for non-autonomous 2D Navier--Stokes equations in some unbounded domains (Q858649) (← links)
Pullback attractors for strong solutions of 2d non-autonomous \(g\)-Navier-Stokes equations (Q890147) (← links)
On the stability of solutions to stochastic 2D \(g\)-Navier-Stokes equations with finite delays (Q1684053) (← links)
Asymptotically autonomous dynamics for non-autonomous stochastic \(g\)-Navier-Stokes equation with additive noise (Q2083311) (← links)
Weak solutions to the time-fractional \(g\)-Bénard equations (Q2098262) (← links)
The long-time behavior of 2D nonautonomous \(g\)-Navier-Stokes equations with weak dampness and time delay (Q2171664) (← links)
On the stationary solutions to 2D \(g\)-Navier-Stokes equations (Q2398312) (← links)
Weak solutions to the time-fractional \(g\)-Navier-Stokes equations and optimal control (Q2671538) (← links)
Pullback attractors for a non-autonomous Cahn–Hilliard–Navier–Stokes system in 2D (Q2934259) (← links)
(Q2983468) (← links)
PULLBACK ATTRACTORS FOR 2D g-NAVIER-STOKES EQUATIONS WITH INFINITE DELAYS (Q3187991) (← links)
(Q3380636) (← links)
Random attractors for the two-dimensional stochastic g-Navier-Stokes equations (Q5086498) (← links)
Asymptotic behavior of stochastic g-Navier-Stokes equations on a sequence of expanding domains (Q5223586) (← links)
STABILIZATION OF 2D g-NAVIER-STOKES EQUATIONS (Q5241358) (← links)
The uniform asymptotic behavior of solutions for 2D g-Navier-Stokes equations with nonlinear dampness and its dimensions (Q6153103) (← links)