Viscosity solutions of fully nonlinear second-order elliptic partial differential equations

Hitoshi Ishii; Pierre‐Louis Lions

doi:10.1016/0022-0396(90)90068-z

ScienceGate Book Chapters

JOURNAL ARTICLE

Viscosity solutions of fully nonlinear second-order elliptic partial differential equations

Hitoshi Ishii Pierre‐Louis Lions

Year: 1990 Journal: Journal of Differential Equations Vol: 83 (1)Pages: 26-78 Publisher: Elsevier BV

DOI: 10.1016/0022-0396(90)90068-z

Get Full-Text PDF Get Analytical Report

Keywords:

Mathematics Degenerate energy levels Nonlinear system Elliptic partial differential equation Dirichlet distribution Mathematical analysis Viscosity solution Partial differential equation Order (exchange) Boundary value problem Complement (music) Dirichlet problem Viscosity Elliptic curve Applied mathematics Physics

Metrics

559

Cited By

14.36

FWCI (Field Weighted Citation Impact)

Refs

0.99

Citation Normalized Percentile

Is in top 1%

Is in top 10%

Citation History

Topics

Geometry and complex manifolds

Physical Sciences → Mathematics → Geometry and Topology

Geometric Analysis and Curvature Flows

Physical Sciences → Mathematics → Applied Mathematics

Nonlinear Partial Differential Equations

Physical Sciences → Mathematics → Applied Mathematics

Viscosity solutions of fully nonlinear second-order elliptic partial differential equations

Metrics

Citation History

Topics

Related Documents

Viscosity solutions of fully nonlinear elliptic path dependent partial differential equations

A uniqueness result for viscosity solutions of second order fully nonlinear partial differential equations

A Uniqueness Result for Viscosity Solutions of Second Order Fully Nonlinear Partial Differential Equations

The maximum principle for viscosity solutions of fully nonlinear second order partial differential equations

A note on comparison principles for viscosity solutions of fully nonlinear second order partial differential equations