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L P Theory for the Multidimensional Aggregation EquationBERTOZZI, Andrea L; LAURENT, Thomas; ROSADO, Jesús et al.Communications on pure and applied mathematics. 2011, Vol 64, Num 1, pp 45-83, issn 0010-3640, 39 p.Article

Global well-posedness and scattering for the defocusing Hartree equation in ℝ3YONGSHENG LI; YIFEI WU.Journal of mathematical analysis and applications. 2010, Vol 371, Num 1, pp 223-232, issn 0022-247X, 10 p.Article

FON SCHRÔDINGER MAPSBEJENARU, Ioan.American journal of mathematics (Print). 2008, Vol 130, Num 4, pp 1033-1065, issn 0002-9327, 33 p.Article

Un modèle PML bien posé pour l'élastodynamique anisotrope = A well posed PML model for anisotropic elastodynamicRAHMOUNI, Adib.Comptes rendus. Mathématique. 2004, Vol 338, Num 12, pp 963-968, issn 1631-073X, 6 p.Article

Scalarization and stability in vector optimizationMIGLIERINA, E; MOLHO, E.Journal of optimization theory and applications. 2002, Vol 114, Num 3, pp 657-670, issn 0022-3239Article

On variational principles, level sets, well-posedness, and ε-solutions in vector optimizationDENTCHEVA, D; HELBIG, S.Journal of optimization theory and applications. 1996, Vol 89, Num 2, pp 325-349, issn 0022-3239Article

Pseudo-transparent boundary conditions for the diffusion equation. IJOLY, P.Mathematical methods in the applied sciences. 1989, Vol 11, Num 6, pp 725-758, issn 0170-4214, 34 p.Article

Well-Posedness for Compressible Euler Equations with Physical Vacuum SingularityJUHI JANG; MASMOUDI, Nader.Communications on pure and applied mathematics. 2009, Vol 62, Num 10, pp 1327-1385, issn 0010-3640, 59 p.Article

Application of an incidence theorem for conics : Cauchy problem and integrability of the dCKP equationKING, A. D; SCHIEF, W. K.Journal of physics. A, mathematical and general. 2006, Vol 39, Num 8, pp 1899-1913, issn 0305-4470, 15 p.Article

Well-posedness analysis of switch-driven piecewise affine systemsIMURA, Jun-Ichi.IEEE transactions on automatic control. 2003, Vol 48, Num 11, pp 1926-1935, issn 0018-9286, 10 p.Article

Remark on the well-posedness of the problem of minimization of integral functionalsPAPAGEORGIOU, N. S.Journal of optimization theory and applications. 1990, Vol 65, Num 1, pp 171-178, issn 0022-3239, 8 p.Article

On the Cauchy problem for the theory of gravitation with nonlinear LagrangianJAKUBIEC, A; KIJOWSKI, J.Journal of mathematical physics. 1989, Vol 30, Num 12, pp 2923-2924, issn 0022-2488Article

On some connections between well-posedness and general properties of numerical methodsVIANELLO, M; ZANOVELLO, R.Zeitschrift für angewandte Mathematik und Mechanik. 1995, Vol 75, Num 3, pp 237-241, issn 0044-2267Article

Question relative à la correction conditionnelle d'un problème à plusieurs pointsVALITSKIJ, YU. N.Sibirskij matematičeskij žurnal. 1989, Vol 30, Num 4, pp 40-43, issn 0037-4474Article

Multivalued perturbations of subdifferential type evolution equations in Hilbert spacesKRAVVARITIS, D; PAPAGEORGIOU, N. S.Journal of differential equations (Print). 1988, Vol 76, Num 2, pp 238-255, issn 0022-0396Article

Shear Instability for Stratified Hydrostatic FlowsCHUMAKOVA, Lyuba; MENZAQUE, Fernando E; MILEWSKI, Paul A et al.Communications on pure and applied mathematics. 2009, Vol 62, Num 2, pp 183-197, issn 0010-3640, 15 p.Article

Une note sur les systèmes hyperboliques uniformément diagonalisables = A note on uniformly diagonalizable hyperbolic systemsTARAMA, S.Memoirs of the Faculty of Engineering, Kyoto University. 1994, Vol 56, Num 2, pp 9-18, issn 0023-6063Article

Well-posedness of the equations of generalized thermoelasticityCHRZESCZYK, A.Journal of elasticity. 1993, Vol 30, Num 1, pp 69-80, issn 0374-3535Article

A numerical scheme for a class of sweeping processesVENEL, Juliette.Numerische Mathematik. 2011, Vol 118, Num 2, pp 367-400, issn 0029-599X, 34 p.Article

The Boltzmann Equation Without Angular Cutoff in the Whole Space: Qualitative Properties of SolutionsALEXANDRE, R; MORIMOTO, Y; UKAI, S et al.Archive for rational mechanics and analysis. 2011, Vol 202, Num 2, pp 599-661, issn 0003-9527, 63 p.Article

Global well-posedness for the Navier-Stokes-Boussinesq system with axisymmetric dataHMIDI, Taoufik; ROUSSET, Frédéric.Annales de l'Institut Henri Poincaré. Analyse non linéaire. 2010, Vol 27, Num 5, pp 1227-1246, issn 0294-1449, 20 p.Article

Remarks on the decay of the local energy for semilinear wave equationBCHATNIA, Ahmed.Applied mathematics letters. 2010, Vol 23, Num 8, pp 935-939, issn 0893-9659, 5 p.Article

Some results on the well-posedness for systems with time dependent coefficientsD'ABBICCO, Marcello; TAGLIALATELA, Giovanni.Annales de la faculté des sciences de Toulouse. 2009, Vol 18, Num 2, pp 247-284, issn 0240-2963, 38 p.Article

GLOBAL WELL-POSEDNESS IN L2 FOR THE PERIODIC BENJAMIN-ONO EQUATIONMOLINET, Luc.American journal of mathematics (Print). 2008, Vol 130, Num 3, pp 635-683, issn 0002-9327, 49 p.Article

Well-posedness and scalarization in vector optimizationMIGLIERINA, E; MOLHO, E; ROCCA, M et al.Journal of optimization theory and applications. 2005, Vol 126, Num 2, pp 391-409, issn 0022-3239, 19 p.Article

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