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- W2951409721 abstract "Let $f$ be a power series with positive radius of convergence. In the present paper, we study the phenomenon of overconvergence of sequences of classical Pade' approximants pi{n,m_n} associated with f, where m(n)<=m(n+1)<=m(n) and m(n) = o(n/log n), resp. m(n) = 0(n) as n is going to infiity. We extend classical results by J. Hadamard and A. A. Ostrowski related to overconvergent Taylor polynomials, as well as results by G. Lo'pez Lagomasino and A. Ferna'ndes Infante concerning overconvergent subsequences of a fixed row of the Pade' table." @default.
- W2951409721 created "2019-06-27" @default.
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- W2951409721 date "2019-06-21" @default.
- W2951409721 modified "2023-09-27" @default.
- W2951409721 title "On overconvergent subsequencs of closed to rows classical Pade' approximants" @default.
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