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Creators/Authors contains: "Lubinsky, Doron S"

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  1. ; (, Journal of Spectral Theory)
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  2. ; (, Electronic Journal of Probability)
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  3. (, Constructive approximation)
    We prove that for most entire functions f in the sense of category, a strong form of the Baker-Gammel-Wills Conjecture holds. More precisely, there is an inÖnite sequence S of positive integers n, such that given any r > 0, and multipoint PadÈ approximants Rn to f with interpolation points in fz : jzj  rg, fRngn2S converges locally uniformly to f in the plane. The sequence S does not depend on r, nor on the interpolation points. For entire functions with smooth rapidly decreasing coe¢ cients, full diagonal sequences of multipoint PadÈ approximants converge. 
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