A priori estimates and a liouville theorem for elliptic Monge-Amp�re equations
Author:
Publisher
Springer Science and Business Media LLC
Subject
General Mathematics
Link
http://link.springer.com/content/pdf/10.1007/BF01456955.pdf
Reference13 articles.
1. Aubin, T.: Équations de Monge-Ampère réelles. J. Functional Analysis41, 354?377 (1981)
2. Calabi, E.: Improper affine hyperspheres of convex type and a generalization of a theorem by K. Jörgens. Michigan Math. J.5, 105?126 (1958)
3. Cheng S.-Y., Yau, S.-T.: On the regularity of the solution of then-dimensional Minkowski problem. Commun. Pure Appl. Math.29, 495?516 (1976)
4. Cheng, S.-Y., Yau, S.-T.: On the regularity of the Monge-Ampère équation det(?2 u/?x i ?x j )=F(x,u). Commun. Pure Appl. Math.30, 41?68 (1977)
5. Delanoë, P.: Équations du type de Monge-Ampère sur les variétés Riemanniennes compactes. I, II. J. Functional Analysis40, 358?386 (1981);41, 341?353 (1981)
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1. Partial decay on simple manifolds;Annals of Global Analysis and Geometry;1992
2. REGULARITY FOR CERTAIN QUASI-LINEAR ELLIPTIC-SYSTEMS OF DIVERGENCE STRUCTURE;Indiana University Mathematics Journal;1990
3. �ber nichtlineare, konkave elliptische Differentialgleichungen;Mathematische Zeitschrift;1986-09
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