In this paper, we prove second derivative estimates together with classical solvability for the Dirichlet problem of certain Monge-Ampére type equations under sharp hypotheses. In particular we assume that the matrix function in the augmented Hessian i
We prove some sharp estimates for solutions to Dirichlet problems relative to Monge--Ampère equation...
We establish interior estimates for Lp-norms, Orlicz norms, and mean oscillation of second derivativ...
We prove some sharp estimates for solutions to Dirichlet problems relative to Monge-Ampère equations...
In this paper, we consider the Dirichlet problem for a new class of augmented Hessian equations. Und...
Boundary C^{2,\alpha} estimates for Monge-Ampere type equations In this paper, we obtain global seco...
2020 In this paper we apply various first and second derivative estimates and barrier constructions ...
Cette thèse est consacrée à l'étude de la régularité des solutions des équations de Monge-Ampère com...
In this thesis we study the regularity of solutions to the Dirichlet problem for complex Monge-Ampèr...
In this thesis we study the regularity of solutions to the Dirichlet problem for complex Monge-Ampèr...
In this paper, we study the Dirichlet problem for a class of fully nonlinear degenerate elliptic equ...
We give interior a priori estimates for the mean oscillation of second derivatives of solutions to t...
We give interior a priori estimates for the mean oscillation of second derivatives of solutions to t...
We give interior a priori estimates for the mean oscillation of second derivatives of solutions to t...
We give interior a priori estimates for the mean oscillation of second derivatives of solutions to t...
We consider Monge-Ampére equations with the right hand side function close to a constant and from a ...
We prove some sharp estimates for solutions to Dirichlet problems relative to Monge--Ampère equation...
We establish interior estimates for Lp-norms, Orlicz norms, and mean oscillation of second derivativ...
We prove some sharp estimates for solutions to Dirichlet problems relative to Monge-Ampère equations...
In this paper, we consider the Dirichlet problem for a new class of augmented Hessian equations. Und...
Boundary C^{2,\alpha} estimates for Monge-Ampere type equations In this paper, we obtain global seco...
2020 In this paper we apply various first and second derivative estimates and barrier constructions ...
Cette thèse est consacrée à l'étude de la régularité des solutions des équations de Monge-Ampère com...
In this thesis we study the regularity of solutions to the Dirichlet problem for complex Monge-Ampèr...
In this thesis we study the regularity of solutions to the Dirichlet problem for complex Monge-Ampèr...
In this paper, we study the Dirichlet problem for a class of fully nonlinear degenerate elliptic equ...
We give interior a priori estimates for the mean oscillation of second derivatives of solutions to t...
We give interior a priori estimates for the mean oscillation of second derivatives of solutions to t...
We give interior a priori estimates for the mean oscillation of second derivatives of solutions to t...
We give interior a priori estimates for the mean oscillation of second derivatives of solutions to t...
We consider Monge-Ampére equations with the right hand side function close to a constant and from a ...
We prove some sharp estimates for solutions to Dirichlet problems relative to Monge--Ampère equation...
We establish interior estimates for Lp-norms, Orlicz norms, and mean oscillation of second derivativ...
We prove some sharp estimates for solutions to Dirichlet problems relative to Monge-Ampère equations...