Homothetic variant of fractional Sobolev space with application to Navier-Stokes system revisited
From MaRDI portal
Publication:396537
DOI10.4310/DPDE.2014.v11.n2.a3zbMath1302.35303arXiv1309.3518OpenAlexW2964281086MaRDI QIDQ396537
Publication date: 13 August 2014
Published in: Dynamics of Partial Differential Equations (Search for Journal in Brave)
Full work available at URL: https://arxiv.org/abs/1309.3518
Sobolev spaces and other spaces of ``smooth functions, embedding theorems, trace theorems (46E35) Navier-Stokes equations (35Q30) Potentials and capacities on other spaces (31C15) Harmonic analysis and PDEs (42B37)
Related Items (14)
Gevrey regularity and existence of Navier-Stokes-Nernst-Planck-Poisson system in critical Besov spaces ⋮ Bilinear estimate on tent-type spaces with application to the well-posedness of fluid equations ⋮ Global well-posedness for fractional Navier-Stokes equations in variable exponent Fourier-Besov-Morrey spaces ⋮ Vanishing solution of Leray equation in 3-space ⋮ Analyticity and existence of the Keller-Segel-Navier-Stokes equations in critical Besov spaces ⋮ Well/ill-posedness for the dissipative Navier-Stokes system in generalized Carleson measure spaces ⋮ N-S systems via \(\mathcal{Q}\)-\(\mathcal{Q}^{-1}\) spaces ⋮ Global well-posedness of generalized magnetohydrodynamics equations in variable exponent Fourier-Besov-Morrey spaces ⋮ Preduals of quadratic Campanato spaces associated to operators with heat kernel bounds ⋮ Space-time regularity of the \textit{mild} solutions to the incompressible generalized Navier-Stokes equations with small rough initial data ⋮ The transport equation in the scaling invariant Besov or Essén-Janson-Peng-Xiao space ⋮ Global well-posedness of the generalized incompressible Navier-Stokes equations with large initial data ⋮ On weak-strong uniqueness of solutions to the generalized incompressible Navier-Stokes equations ⋮ Homogeneous Campanato-Sobolev classes
This page was built for publication: Homothetic variant of fractional Sobolev space with application to Navier-Stokes system revisited