Smale’s mean value conjecture for finite Blaschke products

Author:

Ng Tuen-Wai,Zhang Yongquan

Funder

Research Grants Council, University Grants Committee

Publisher

Springer Science and Business Media LLC

Subject

Applied Mathematics,Geometry and Topology,Algebra and Number Theory,Analysis

Reference37 articles.

1. Ahlfors, L.V., and L. Sario. 2016. Riemann Surfaces, Princeton Mathematical Series No. 26, Princeton Univ. Press, Princeton, N.J.

2. Beardon, A.F., and D. Minda. 2004. A multi-point Schwarz-Pick lemma. J. d’Analyse Math. 92: 81–104.

3. Beardon, A.F., D. Minda, and T.W. Ng. 2002. Smale’s mean value conjecture and the hyperbolic metric. Math. Ann. 322(4): 623–632.

4. Cheung, P.L., Ng, T.W., and S.C.P. Yam. 2014. Critical points of random finite Blaschke products with independent and identically distributed zeros. In Complex Analysis and Potential Theory, 9th International Society for Analysis, its Applications and Computation (ISAAC) Congress, Krakow, Poland, in August 2013, eds. T. Aliev Azeroglu, A. Golberg, and S. Rogosin. Cambridge, UK: Cambridge Scientific Publishers, 23–30.

5. Conte, A., E. Fujikawa, and N. Lakic. 2007. Smale’s mean value conjecture and the coefficient of univalent functions. Proc. Amer. Math. Soc. 135(10): 3295–3300.

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