Semidifferentials, quadratic forms and fully nonlinear elliptic equations of second order

From MaRDI portal
Publication:810744

DOI10.1016/S0294-1449(16)30309-2zbMath0734.35033MaRDI QIDQ810744

Michael G. Crandall

Publication date: 1989

Published in: Annales de l'Institut Henri Poincaré. Analyse Non Linéaire (Search for Journal in Brave)

Full work available at URL: http://www.numdam.org/item?id=AIHPC_1989__6_6_419_0




Related Items (17)

An optimal property of \(\ell\)-minimal surfaces in viscosity interpretationOn oblique derivative problems for fully nonlinear second-order elliptic partial differential equations on nonsmooth domainsFully nonlinear Neumann type boundary conditions for first-order Hamilton–Jacobi equationsUser’s guide to viscosity solutions of second order partial differential equationsHölder behavior of viscosity solutions of some fully nonlinear equations in the Heisenberg groupOn weak critical posets with respect to the positive definiteness of a quadratic Tits form.Sub-hessians, super-hessians and conjugationExistence and uniqueness of unbounded viscosity solutions of parabolic equations with discontinuous time-dependenceOn serial posets with positive-definite quadratic Tits form.A comparison principle for some types of elliptic equationsViscosity solutions of Hamilton-Jacobi equations in infinite dimensions. V: Unbounded linear terms and \(B\)-continuous solutionsApproximate Solutions to First and Second Order Quasilinear Evolution Equations via Nonlinear Viscosity\(G\)-Lévy processes under sublinear expectationsViscosity solutions of fully nonlinear second-order equations and optimal stochastic control in infinite dimensions. III: Uniqueness of viscosity solutions for general second-order equationsMini review of fundamental notions in the theory of fully nonlinear elliptic second-order differential equationsFully nonlinear oblique derivative problems for nonlinear second-order elliptic PDE'sSubsolutions for abstract evolution equations.



Cites Work


This page was built for publication: Semidifferentials, quadratic forms and fully nonlinear elliptic equations of second order