Potential theory on almost complex manifolds-Reference-Cited by-同舟云学术

Potential theory on almost complex manifolds

Published:2015 Issue:1 Volume:65 Page:171-210
ISSN:1777-5310
Container-title:Annales de l'Institut Fourier
language:en
Short-container-title:

Author:

Harvey F. Reese,Lawson H. Blaine

Publisher

Cellule MathDoc/CEDRAM

Subject

Geometry and Topology,Algebra and Number Theory

Link

https://aif.centre-mersenne.org/article/AIF_2015__65_1_171_0.pdf

Reference18 articles.

1. [1] Bedford, Eric; Taylor, B. A. The Dirichlet problem for a complex Monge-Ampère equation, Invent. Math., Tome 37 (1976) no. 1, pp. 1-44

2. [2] Caffarelli, L.; Kohn, J. J.; Nirenberg, L.; Spruck, J. The Dirichlet problem for nonlinear second-order elliptic equations. II. Complex Monge-Ampère, and uniformly elliptic, equations, Comm. Pure Appl. Math., Tome 38 (1985) no. 2, pp. 209-252

3. [3] Harvey, F. Reese; Lawson, H. Blaine Jr. Dirichlet duality and the nonlinear Dirichlet problem, Comm. Pure Appl. Math., Tome 62 (2009) no. 3, pp. 396-443

4. [4] Harvey, F. Reese; Lawson, H. Blaine Jr. Dirichlet duality and the nonlinear Dirichlet problem on Riemannian manifolds, J. Differential Geom., Tome 88 (2011) no. 3, pp. 395-482 http://projecteuclid.org/euclid.jdg/1321366356

5. [5] Harvey, F. Reese; Lawson, H. Blaine Jr. The equivalence of viscosity and distributional subsolutions for convex subequations—a strong Bellman principle, Bull. Braz. Math. Soc. (N.S.), Tome 44 (2013) no. 4, pp. 621-652

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