Pages that link to "Item:Q2883249"
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The following pages link to Remarks on the ill-posedness of the Prandtl equation (Q2883249):
Displaying 38 items.
- Blowup of solutions of the unsteady Prandtl's equation (Q4392741) (← links)
- Global-in-Time Stability of 2D MHD Boundary Layer in the Prandtl--Hartmann Regime (Q4554674) (← links)
- On the Ill-Posedness of the Triple Deck Model (Q5073756) (← links)
- The Three-Dimensional Inviscid Limit Problem with Data Analytic Near the Boundary (Q5116572) (← links)
- Boundary Layer Expansions for the Stationary Navier-Stokes Equations (Q5163974) (← links)
- A blow-up criterion for classical solutions to the Prandtl equations (Q5206021) (← links)
- Back Flow of the Two-dimensional Unsteady Prandtl Boundary Layer Under an Adverse Pressure Gradient (Q5218230) (← links)
- On the Classification of Incompressible Fluids and a Mathematical Analysis of the Equations That Govern Their Motion (Q5220419) (← links)
- Justification of Prandtl Ansatz for MHD Boundary Layer (Q5231325) (← links)
- On the inviscid limit of the Navier-Stokes equations (Q5246934) (← links)
- Well-posedness of the Prandtl equation in Sobolev spaces (Q5247666) (← links)
- Remarks on the Inviscid Limit for the Navier--Stokes Equations for Uniformly Bounded Velocity Fields (Q5270338) (← links)
- Steady Prandtl layer expansions with external forcing (Q5883683) (← links)
- On back flow of boundary layers in two-dimensional unsteady incompressible heat conducting flow (Q5884805) (← links)
- Long time well-posedness of Prandtl system with small and analytic initial data (Q5965165) (← links)
- Dynamic stability for steady Prandtl solutions (Q6067396) (← links)
- Long‐Time Instability of the Couette Flow in Low Gevrey Spaces (Q6074562) (← links)
- Validity of steady Prandtl layer expansions (Q6074567) (← links)
- On the role of the displacement current and the Cattaneo's law on boundary layers of plasma (Q6080910) (← links)
- Improved well-posedness for the triple-deck and related models via concavity (Q6096020) (← links)
- Boundary Vorticity Estimates for Navier–Stokes and Application to the Inviscid Limit (Q6112950) (← links)
- Global existence and decay estimates of solutions for the compressible Prandtl type equations with small analytic data (Q6119947) (← links)
- On the global small solution of 2-D Prandtl system with initial data in the optimal Gevrey class (Q6122685) (← links)
- Quantitative aspects on the ill-posedness of the Prandtl and hyperbolic Prandtl equations (Q6123322) (← links)
- On nonlinear instability of Prandtl's boundary layers: the case of Rayleigh's stable shear flows (Q6130534) (← links)
- Magneto-micropolar boundary layers theory in Sobolev spaces without monotonicity: well-posedness and convergence theory (Q6153197) (← links)
- On the steady Prandtl boundary layer expansions (Q6177458) (← links)
- Higher regularity and asymptotic behavior of 2D magnetic Prandtl model in the Prandtl-Hartmann regime (Q6189363) (← links)
- Well-posedness in Gevrey function space for the 3D axially symmetric MHD boundary layer equations without structural assumption (Q6191263) (← links)
- On the hydrostatic Navier-Stokes equations with Gevrey class 2 data (Q6193435) (← links)
- Hydrostatic approximation and optimal convergence rate for the second-grade fluid system (Q6557873) (← links)
- Layer separation of the 3D incompressible Navier–Stokes equation in a bounded domain (Q6579180) (← links)
- Global Gevrey-2 solutions of the 3D axially symmetric Prandtl equations (Q6587600) (← links)
- Global tangentially analytical solutions of the 3D axially symmetric Prandtl equations (Q6606287) (← links)
- Prandtl boundary layer expansion with strong boundary layers for inhomogeneous incompressible magnetohydrodynamics equations in Sobolev framework (Q6633935) (← links)
- Optimal Prandtl expansion around a concave boundary layer (Q6638295) (← links)
- Mathematical insights into hydrostatic modeling of stratified fluids (Q6651219) (← links)
- The growth mechanism of boundary layers for the 2D Navier-Stokes equations (Q6667425) (← links)
