AbstractIn the study of simultaneous rational approximation of functions using rational functions with a common denominator (which can be viewed as the ‘German polynomial’ problem in simultaneous Pade´approximation, cf. [1]) the quest for convergence results lead to the study of generalized continued fractions, a type of Jacobi—Perron algorithm [2,3]. It then becomes important to exploit the connection between the convergence of the generalized continued fraction and the solutions of the associated difference equation (cf. [4,5])
Rational approximations to real numbers have been used from ancient times, either for convenience in...
AbstractIn this paper the generalization of a continued fraction in the sense of the Jacobi-Perron a...
Title: Computational problems of elementary number theory Author: Mgr. Jiří Widž Department: Departm...
AbstractIn the study of simultaneous rational approximation of functions using rational functions wi...
The purpose of this paper is to study convergence of certain continued fractions
AbstractFour algorithms for the computation of convergents of generalized continued fractions are de...
AbstractIn this paper the connection between generalised continued fractions (de Bruin 1974)) and G-...
77 p.Thesis (Ph.D.)--University of Illinois at Urbana-Champaign, 2001.In this thesis we study genera...
The paper is related to the classical problem of the rational approximation of analytic functions of...
AbstractIn this paper the connection between generalised continued fractions (de Bruin 1974)) and G-...
This study is an exposition of Section 11.1 to 11.5 of Chapter 11, Continued Fractions of the book N...
Rational approximations to real numbers have been used from ancient times, either for convenience in...
Theoretical results are derived for constructing continued fractions which correspond, in some presc...
Title: Computational problems of elementary number theory Author: Mgr. Jiří Widž Department: Departm...
Rational approximations to real numbers have been used from ancient times, either for convenience in...
Rational approximations to real numbers have been used from ancient times, either for convenience in...
AbstractIn this paper the generalization of a continued fraction in the sense of the Jacobi-Perron a...
Title: Computational problems of elementary number theory Author: Mgr. Jiří Widž Department: Departm...
AbstractIn the study of simultaneous rational approximation of functions using rational functions wi...
The purpose of this paper is to study convergence of certain continued fractions
AbstractFour algorithms for the computation of convergents of generalized continued fractions are de...
AbstractIn this paper the connection between generalised continued fractions (de Bruin 1974)) and G-...
77 p.Thesis (Ph.D.)--University of Illinois at Urbana-Champaign, 2001.In this thesis we study genera...
The paper is related to the classical problem of the rational approximation of analytic functions of...
AbstractIn this paper the connection between generalised continued fractions (de Bruin 1974)) and G-...
This study is an exposition of Section 11.1 to 11.5 of Chapter 11, Continued Fractions of the book N...
Rational approximations to real numbers have been used from ancient times, either for convenience in...
Theoretical results are derived for constructing continued fractions which correspond, in some presc...
Title: Computational problems of elementary number theory Author: Mgr. Jiří Widž Department: Departm...
Rational approximations to real numbers have been used from ancient times, either for convenience in...
Rational approximations to real numbers have been used from ancient times, either for convenience in...
AbstractIn this paper the generalization of a continued fraction in the sense of the Jacobi-Perron a...
Title: Computational problems of elementary number theory Author: Mgr. Jiří Widž Department: Departm...