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Esteban, Maria J. - Centre De Recherche en Mathématiques de la Décision, Université Paris-Dauphine
On the Failure of Multiconfiguration Methods in the Nonrelativistic Limit
Variational methods in relativistic quantum mechanics: new approach to
An analytical proof of Hardylike inequalities related to the Dirac operator #
ON WEAK SOLUTIONS FOR FLUIDRIGID STRUCTURE INTERACTION: COMPRESSIBLE
Intermediate asymptotics in L 1 for general nonlinear diffusion equations P. Biler a \Lambda y , J. Dolbeault b \Lambda z & M.J. Esteban b \Lambda
November 10, 2003 12:27 WSPC/Trim Size: 10in x 7in for Proceedings ICMP2003procesteban DIRACFOCK MODELS FOR ATOMS AND MOLECULES AND RELATED
Weak solutions for a fluidelastic structure interaction model
Variational characterization for eigenvalues of Dirac operators.
Nonlinear Eigenvalues and Bifurcation Problems for Pucci's Operator
Stationary solutions, intermediate asymptotics and large time behaviour of type II Streater's models
Steady states for Streater's energy-transport models
Weak solutions for a fluid-elastic structure interaction model
Variational methods in relativistic quantum mechanics: new approach to
ON WEAK SOLUTIONS FOR FLUID-RIGID STRUCTURE INTERACTION: COMPRESSIBLE
Existence of global branches of positive solutions for semilinear elliptic degenerate problems
Variational characterization for eigenvalues of Dirac operators.
A variational method for relativistic computations in atomic and molecular
Radial Singular Solutions of a Critical Problem in a Ball
Classification of the solutions of semilinear elliptic problems in a ball.
Stationary solutions, intermediate asymptotics and large time behaviour of type II Streater's models
Existence of global branches of positive solutions for semilinear elliptic degenerate problems
EIGENVALUES FOR RADIALLY SYMMETRIC NON-VARIATIONAL FULLY NONLINEAR
ON THE SYMMETRY OF EXTREMALS FOR THE CAFFARELLI-KOHN-NIRENBERG INEQUALITIES
Multiplicity results for the assigned Gauss curvature problem in R2
SELF-ADJOINTNESS VIA PARTIAL HARDY-LIKE INEQUALITIES MARIA J. ESTEBAN1 AND MICHAEL LOSS2
A variational method for relativistic computations in atomic and molecular
On the eigenvalues of operators with gaps. Application to Dirac operators.
An analytical proof of Hardy-like inequalities related to the Dirac operator
November 10, 2003 12:27 WSPC/Trim Size: 10in x 7in for Proceedings ICMP2003procesteban DIRAC-FOCK MODELS FOR ATOMS AND MOLECULES AND RELATED
A WEIGHTED MOSER-TRUDINGER INEQUALITY AND ITS RELATION TO THE CAFFARELLI-KOHN-NIRENBERG
Existence of Weak Solutions for an Unsteady Fluid{Plate Interaction Problem
SOME MATHEMATICAL AND NUMERICAL PROBLEMS IN RELATIVISTIC QUANTUM MECHANICS
SELF-ADJOINTNESS OF DIRAC OPERATORS VIA HARDY-DIRAC INEQUALITIES
Nonlinear Eigenvalues and Bifurcation Problems for Pucci's Operator
HARDY-TYPE ESTIMATES FOR DIRAC OPERATORS ESTIMATIONS DE TYPE HARDY POUR LES OP ERATEURS DE DIRAC
