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LP -THEORY FOR VECTOR POTENTIALS AND SOBOLEV'S INEQUALITIES FOR VECTOR FIELDS. APPLICATION TO THE STOKES EQUATIONS WITH PRESSURE BOUNDARY CONDITIONS Amrouche C. et al [hal-00686230 - version 1] (08/04/2012)

Stokes Equations and Elliptic Systems With Non Standard Boundary Conditions Amrouche C. et al [hal-00629131 - version 1] (05/10/2011)

Lp-Theory for Vector Potentials and Sobolev's Inequalities for Vector Fields Amrouche C. et al [hal-00629127 - version 1] (05/10/2011)

On the regularity for the Laplace equation and the Stokes system Amrouche C. et al [hal-00629123 - version 1] (05/10/2011)

New estimates for the div-curl-grad operators and elliptic problems with L1-data in the whole space and in the half-space Amrouche C. et al [hal-00559615 - version 1] (26/01/2011)

On the three dimensional Riesz and Oseen potentials Amrouche C. et al Potential Analysis 34, 2 (2011) 163--179 [hal-00337405 - version 1]

Study of a singular equation set in the half-space Amrouche C. et al [hal-00629120 - version 1] (05/10/2011)

New estimates for the div-curl-grad operators and elliptic problems with L1-data in the half-space Amrouche C. et al [hal-00549184 - version 1] (21/12/2010)

ON THE VERY WEAK SOLUTION FOR THE OSEEN AND NAVIER-STOKES EQUATIONS Amrouche C. et al [hal-00549173 - version 1] (21/12/2010)

Stationary Stokes, Oseen and Navier-Stokes equations with singular data Amrouche C. et al [hal-00549166 - version 1] (21/12/2010)

On the two and three dimensional Oseen potentials Amrouche C. et al [hal-00549142 - version 1] (21/12/2010)

On the hydrostatic Stokes approximation with non homogeneous boundary conditions Amrouche C. et al Differential Equations and Applications 2, 3 (2010) 419-446 [inria-00438538 - version 1]

Very weak solutions for the Stokes equations Amrouche C. et al [hal-00444237 - version 1] (06/01/2010)

Very weak solutions for the stationary Oseen and Navier-Stokes equations. Amrouche C. et al [hal-00444235 - version 1] (06/01/2010)

Reflection principles and kernels in $R^n_+$ for the biharmonic and Stokes operators. Solutions in a large class of weighted Sobolev spaces Amrouche C. et al [hal-00428969 - version 2] (06/01/2010)