ON A CONSEQUENCE OF MILIN'S INEQUALITY FOR FABER POLYNOMIALS

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Published: Jun 1, 1991
DOI: https://doi.org/10.5556/j.tkjm.22.1991.4599
Keywords:
Univalent logarithmic coefficients Faber polynomials Miln's Inequality Koebe function

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STEPHEN M. ZEMYAN
Department of Mathematics, The Pennsylvania State University, Mont Alto Campus, Mont Alto, Penn- sylvania 17237.

Abstract




ON A CONSEQUENCE OF MILIN'S INEQUALITY FOR FABER POLYNOMIALS




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How to Cite
ZEMYAN, S. M. (1991). ON A CONSEQUENCE OF MILIN’S INEQUALITY FOR FABER POLYNOMIALS. Tamkang Journal of Mathematics, 22(2), 199–203. https://doi.org/10.5556/j.tkjm.22.1991.4599
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Vol. 22 No. 2 (1991)
Section
Papers
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References

Louis de Branges, "A Proof of the Bieberbad1Conjecture," Acta Math. 154(1985), 137-152.

Peter L. Duren and Y. J. Leung, "Logarithmic Coefficients of Univalent Functions," J. Analyse Math. 36(1979), 36-43.

A. W. Goodman, "Functions Typically Real and Meromorphic in the Unit. Circle,"' Trans. Amer. Math. Soc. 81(1956), 92-105.

J. A. Jenkins, "On a Conjecture of Goodman," Michigan Math. J., 9(1962), 25-27.