Ill-posedness of the Navier–Stokes equations in a critical space in 3D

Well-posedness for the Navier–Stokes Equations

Herbert Koch, Daniel Tataru · Advances in Mathematics · 2001 · 852 citations

Numerical Analysis, Engineering, Incompressible Flow +2

On the ill-posedness of some canonical dispersive equations

Carlos E. Kenig, Gustavo Ponce, Luis Vega · Duke Mathematical Journal · 2001 · 409 citations

Scaling Argument, Resolvent Kernel, Riemann-hilbert Problem +7

Analysis on Morrey Spaces and Applications to Navier-Stokes and Other Evolution Equations

Michael E. Taylor · Communications in Partial Differential Equations · 1992 · 333 citations

Image Size Additional, Engineering, Geometric Partial Differential Equation +9

Navier-stokes flow in r³with measures as initial vorticity and morrey spaces

Yoshikazu Giga, Tetsuro Miyakawa · Communications in Partial Differential Equations · 1989 · 292 citations

Unsteady Flow, Navier-stokes Flow, Engineering +8

A generalization of a theorem by Kato on Navier-Stokes equations

Marco Cannone · Revista Matemática Iberoamericana · 1997 · 282 citations · Full text

Elliptic Equation, Engineering, Geometric Partial Differential Equation +6