

Iskovskikh Seminar
April 2, 2015 18:00, Moscow, Steklov Mathematical Institute, room 540






On the representation of algebraic functions by continued $J$fractions
S. P. Suetin^{} ^{} Steklov Mathematical Institute of Russian Academy of Sciences

Number of views: 
This page:  68 

Abstract:
The problem of representation of analytic functions by continued
$J$fractions is the classical problem analysis. On the talk this problem
will be discussed from the contemporary point of view, when $n$th
convergent to a continued fraction considered as $n$th diagonal Pade
approximation. We shall discuss the most prominent result in that
direction: Stahl's Theorem on the representation of an arbitrary
algebraic function via continued fraction.

