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We consider weighted uniform convergence of entire analogues of the Grunwald operator on the real line. The main result deals with convergence of entire interpolations of exponential type $\tau>0$ at… Click to show full abstract
We consider weighted uniform convergence of entire analogues of the Grunwald operator on the real line. The main result deals with convergence of entire interpolations of exponential type $\tau>0$ at zeros of Bessel functions in spaces with homogeneous weights. We discuss extensions to Grunwald operators from de Branges spaces.
Keywords:
convergence;
uniform convergence;
real line;
convergence entire;
weighted uniform
Journal Title: Computational Methods and Function Theory
Year Published: 2021
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Journal Title: Computational Methods and Function Theory
Year Published: 2021
Link to full text (if available)
Share on Social Media: Sign Up to like & get
recommendations!