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

References

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	Year	Citations
Well-posedness for the Navier–Stokes Equations Herbert Koch, Daniel Tataru Advances in Mathematics Numerical AnalysisEngineeringIncompressible FlowNavier-stokes EquationsNavier–stokes Equations	2001	852
On the ill-posedness of some canonical dispersive equations Carlos E. Kenig, Gustavo Ponce, Luis Vega Duke Mathematical Journal Scaling ArgumentResolvent KernelRiemann-hilbert ProblemMinimal Regularity PropertyCanonical Dispersive Equations	2001	409
Analysis on Morrey Spaces and Applications to Navier-Stokes and Other Evolution Equations Michael E. Taylor Communications in Partial Differential Equations Image Size AdditionalEngineeringGeometric Partial Differential EquationContributorsmichael E. TaylorParabolic Equation	1992	333
Navier-stokes flow in r<sup>3</sup>with measures as initial vorticity and morrey spaces Yoshikazu Giga, Tetsuro Miyakawa Communications in Partial Differential Equations Unsteady FlowNavier-stokes FlowEngineeringGeometric FlowFluid Mechanics	1989	292
A generalization of a theorem by Kato on Navier-Stokes equations Marco Cannone Revista Matemática Iberoamericana Elliptic EquationEngineeringGeometric Partial Differential EquationGlobal AnalysisNavier-stokes Equations	1997	282
Periodic Korteweg de Vries equation with measures as initial data Jean Bourgain Selecta Mathematica Oscillation TheoryNonlinear Hyperbolic ProblemPeriodic Travelling WaveIntegrable SystemEvolution Equation	1997	195
Wellposedness and stability results for the Navier–Stokes equations in \( R^{3} \) Jean-Yves Chemin, Isabelle Gallagher Annales de l Institut Henri Poincaré C Analyse Non Linéaire	2008	123
Wavelets, Paraproducts, and Navier-Stokes Equations Yves Meyer Current Developments in Mathematics EngineeringFluid MechanicsParabolic EquationMicrolocal AnalysisNavier-stokes Equations	1996	116
Ill-posedness for nonlinear Schrodinger and wave equations Michael Christ, J. Colliander, Terence Tao ArXiv.org Nonlinear SchrodingerEuclidean SpacePhysicsNonlinear Wave PropagationTopological Soliton	2003	116
Finite time blow up for a Navier-Stokes like equation Stephen Montgomery-Smith Proceedings of the American Mathematical Society Compressible FlowEngineeringBesov SpaceIncompressible FlowFinite Time	2001	76

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