Abstract
-
In this paper we study an obstacle problem for Monge–Ampère
type functionals, whose Euler–Lagrange equations are a class
of fourth order equations, including the affine maximal surface
equation and Abreu’s equation.
An obstacle problem for a class of Monge–Ampère type functionals
Journal ArticleOverview
Authors
Publication Date
- 2013
Has Subject Area
Published In
Geographic Focus
- Australia Country
- China Country
- United States of America Country
Background
Citation
- Liu, J. & Zhou, B. (2013). An obstacle problem for a class of Monge–Ampère type functionals. Journal of Differential Equations, 254 (3), 1306-1325.
Identity
Digital Object Identifier (doi)
Scopus Eid
- 2-s2.0-84870316740
Web Of Science Accession Number
Ro Metadata Url
- http://ro.uow.edu.au/eispapers/681
Additional Document Info
Has Global Citation Frequency
- 1 (sourced from Scopus)
Number Of Pages
- 19
Start Page
- 1306
End Page
- 1325
Volume
- 254
Issue
- 3
Place Of Publication
- United States
Overview
Abstract
-
In this paper we study an obstacle problem for Monge–Ampère
type functionals, whose Euler–Lagrange equations are a class
of fourth order equations, including the affine maximal surface
equation and Abreu’s equation.
Authors
Publication Date
- 2013
Has Subject Area
Published In
Geographic Focus
- Australia Country
- China Country
- United States of America Country
Background
Citation
- Liu, J. & Zhou, B. (2013). An obstacle problem for a class of Monge–Ampère type functionals. Journal of Differential Equations, 254 (3), 1306-1325.
Identity
Digital Object Identifier (doi)
Scopus Eid
- 2-s2.0-84870316740
Web Of Science Accession Number
Ro Metadata Url
- http://ro.uow.edu.au/eispapers/681
Additional Document Info
Has Global Citation Frequency
- 1 (sourced from Scopus)
Number Of Pages
- 19
Start Page
- 1306
End Page
- 1325
Volume
- 254
Issue
- 3
Place Of Publication
- United States