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A uniform boundedness principle concerning inner functions

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References

  • [B] S. Banach,Théorie des Opérations Linéaires, second ed., Chelsea.

  • [C] C. Carathéodory,Theory of Functions of a Complex Variable, second English ed., Vol. 2, Chelsea.

  • [DS] N. Dunford and J. Schwartz,Linear Operators, Part I, Interscience.

  • [DSS] R. Douglas, H. S. Shapiro and A. Shields,Cyclic vectors and invariant subspaces for the backward shift operator, Ann. Inst. Fourier20 (1970), 37–76.

    MATH  MathSciNet  Google Scholar 

  • [DU] J. Diestel and J.J. Uhl, Jr.,Vector Measures, Math. Surveys15, A.M.S., 1977.

  • [F] J. Fernández,A boundedness theorem for L 1 H 10 , preprint, 1986.

  • [G] J. Garnett,Bounded Analytic Functions, Academic Press, 1981.

  • [H] K. Hoffman,Banach Spaces of Analytic Functions, Prentice-Hall, 1962.

  • [S] H.S. Shapiro,Some function-theoretic problems motivated by the study of Banach algebras, inProceedings of NRL Conference on Classical Function Theory, F. Gross (ed.), Naval Research Lab., Washington, D. C., 1970, pp. 95–113.

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Shapiro, H.S. A uniform boundedness principle concerning inner functions. J. Anal. Math. 50, 183–188 (1988). https://doi.org/10.1007/BF02796121

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  • DOI: https://doi.org/10.1007/BF02796121

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