AbstractIn this paper we consider the multidimensional g-fraction which is generalization of the continued g-fraction. We investigate the convergence of such fraction in the domain⋃α∈(−π/2,π/2)z=(z1,z2,…,zN)∈CN:∑k=1N(|zk|−Re(zke−2iα))<2cos2α.We construct the algorithm for expansion of the formal N-multiple power series to the corresponding multidimensional g-fraction and also established the conditions of existence of such algorithm
AbstractIn this paper we present a generalization to generalized continued fractions of Pringsheim's...
AbstractThe aim of this paper is to study multidimensional continued fraction algorithm over the fie...
The algorithm for the expansion of the given formal multiplepower series into the corresponding mult...
AbstractIn this paper we consider the multidimensional g-fraction which is generalization of the con...
In this paper, we investigate the convergence of multidimensional S-fractions with independent varia...
AbstractIn the study of simultaneous rational approximation of functions using rational functions wi...
The algorithm for the expansion of the given formal multiple power series into the corresponding mul...
AbstractThis paper discusses an algorithm for generating a new type of continued fraction, a δ-fract...
AbstractIn this paper the connection between generalised continued fractions (de Bruin 1974)) and G-...
The paper is related to the classical problem of the rational approximation of analytic functions of...
77 p.Thesis (Ph.D.)--University of Illinois at Urbana-Champaign, 2001.In this thesis we study genera...
AbstractIn this paper the generalization of a continued fraction in the sense of the Jacobi-Perron a...
AbstractEvelyn Frank's algorithm is applied to the expansion of a pair of non-normal power series in...
AbstractA continued fraction expansion in two variables is described and shown to correspond to a do...
In this paper we consider the multidimensional $g$-fraction with nonequivalent variables which is th...
AbstractIn this paper we present a generalization to generalized continued fractions of Pringsheim's...
AbstractThe aim of this paper is to study multidimensional continued fraction algorithm over the fie...
The algorithm for the expansion of the given formal multiplepower series into the corresponding mult...
AbstractIn this paper we consider the multidimensional g-fraction which is generalization of the con...
In this paper, we investigate the convergence of multidimensional S-fractions with independent varia...
AbstractIn the study of simultaneous rational approximation of functions using rational functions wi...
The algorithm for the expansion of the given formal multiple power series into the corresponding mul...
AbstractThis paper discusses an algorithm for generating a new type of continued fraction, a δ-fract...
AbstractIn this paper the connection between generalised continued fractions (de Bruin 1974)) and G-...
The paper is related to the classical problem of the rational approximation of analytic functions of...
77 p.Thesis (Ph.D.)--University of Illinois at Urbana-Champaign, 2001.In this thesis we study genera...
AbstractIn this paper the generalization of a continued fraction in the sense of the Jacobi-Perron a...
AbstractEvelyn Frank's algorithm is applied to the expansion of a pair of non-normal power series in...
AbstractA continued fraction expansion in two variables is described and shown to correspond to a do...
In this paper we consider the multidimensional $g$-fraction with nonequivalent variables which is th...
AbstractIn this paper we present a generalization to generalized continued fractions of Pringsheim's...
AbstractThe aim of this paper is to study multidimensional continued fraction algorithm over the fie...
The algorithm for the expansion of the given formal multiplepower series into the corresponding mult...