A proof of the Muir–Suffridge conjecture for convex maps of the unit ball in $${\mathbb {C}}^n$$ C n

Author:

Bracci Filippo,Gaussier Hervé

Publisher

Springer Science and Business Media LLC

Subject

General Mathematics

Reference15 articles.

1. Abate, M.: Iteration Theory of Holomorphic Maps on Taut Manifolds. Mediterranean Press, Rende (1989)

2. Aizenberg, L., Shoikhet, D.: Boundary behavior of semigroups of holomorphic mappings on the unit ball in $${\mathbb{C}}^n$$ C n . Complex Var. Theory Appl. 47, 109–121 (2002)

3. Bracci, F.: Common fixed points of commuting holomorphic maps in the unit ball of $${\mathbb{C}}^n$$ C n . Proc. Am. Math. Soc. 127, 1133–1141 (1999)

4. Bracci, F., Contreras, M.D., Díaz-Madrigal, S.: Classification of semigroups of linear fractional maps in the unit ball. Adv. Math. 208, 318–350 (2007)

5. Bracci, F., Gaussier, H.: Horosphere topology. arXiv.1605.04119v4

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