Maximum Principles at Infinity and the Ahlfors-Khas’minskii Duality: An Overview-Reference-Cited by-同舟云学术

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Maximum Principles at Infinity and the Ahlfors-Khas’minskii Duality: An Overview

Published:2019 Issue: Volume: Page:419-455
ISSN:2281-518X
Container-title:Contemporary Research in Elliptic PDEs and Related Topics
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Author:

Mari Luciano,Pessoa Leandro F.

Publisher

Springer International Publishing

Link

http://link.springer.com/content/pdf/10.1007/978-3-030-18921-1_10

Reference75 articles.

1. L.V. Ahlfors, An extension of Schwarz’s lemma. Trans. Am. Math. Soc. 43, 359–364 (1938)

2. L.V. Ahlfors, L. Sario, Riemann Surfaces. Princeton Mathematical Series, vol. 26 (Princeton University Press, Princeton, 1960)

3. L.J. Alías, G.P. Bessa, M. Dajczer, The mean curvature of cylindrically bounded submanifolds. Math. Ann. 345(2), 367–376 (2009)

4. L.J. Alías, P. Mastrolia, M. Rigoli, Maximum Principles and Geometric Applications. Springer Monographs in Mathematics (Springer, Cham, 2016), xvii+570 pp.

5. L.J. Alías, J. Miranda, M. Rigoli, A new open form of the weak maximum principle and geometric applications. Commun. Anal. Geom. 24(1), 1–43 (2016)

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1. On Splitting Complete Manifolds via Infinity Harmonic Functions;International Mathematics Research Notices;2024-08-14

2. Bernstein and Half-Space Properties for Minimal Graphs Under Ricci Lower Bounds;International Mathematics Research Notices;2022-01-04

3. An Overview of Our Results;Geometric Analysis of Quasilinear Inequalities on Complete Manifolds;2021

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