AbstractIn this paper the two-dimensional g-fraction with independent variables which is the generalization of the continued g-fraction is considered. The correspondence between the formal double power series and the above mentioned fraction is studied. As a result the algorithm for the expansion of the formal double power series into the corresponding two-dimensional g-fraction with independent variables has been constructed and the conditions for the existence of such an algorithm have been established. The expansion of some functions into the corresponding two-dimensional g-fraction with independent variables is constructed and the efficiency of the obtained expansion by using approximants is shown
AbstractWe present an algorithm to produce the continued fraction expansion of a linear fractional t...
Abstract: We propose a new twodimensional generalization of the algorithm for expansion of...
AbstractAn algorithm for deriving a continued fraction that corresponds to two series expansions sim...
The algorithm for the expansion of the given formal multiple power series into the corresponding mul...
AbstractIn this paper we consider the multidimensional g-fraction which is generalization of the con...
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...
The algorithm for the expansion of the given formal multiplepower series into the corresponding mult...
<p><span style="color: #000000;"><span style="font-family: Verdana, Arial, Helvetica, sans-serif;"><...
AbstractIn this paper we apply a modification of a generalized Pringsheim's theorem to obtain a G-co...
AbstractA continued fraction expansion in two variables is described and shown to correspond to a do...
AbstractUsing another approach to form approximants of the two-dimensional continued fraction, eleme...
ABSTRACT. In this paper we establish a continued fraction represetatlon for the ratio qf two basic b...
AbstractA branched continued fraction (BCF) is defined and some of their properties are shown. This ...
AbstractEvelyn Frank's algorithm is applied to the expansion of a pair of non-normal power series in...
AbstractWe present an algorithm to produce the continued fraction expansion of a linear fractional t...
Abstract: We propose a new twodimensional generalization of the algorithm for expansion of...
AbstractAn algorithm for deriving a continued fraction that corresponds to two series expansions sim...
The algorithm for the expansion of the given formal multiple power series into the corresponding mul...
AbstractIn this paper we consider the multidimensional g-fraction which is generalization of the con...
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...
The algorithm for the expansion of the given formal multiplepower series into the corresponding mult...
<p><span style="color: #000000;"><span style="font-family: Verdana, Arial, Helvetica, sans-serif;"><...
AbstractIn this paper we apply a modification of a generalized Pringsheim's theorem to obtain a G-co...
AbstractA continued fraction expansion in two variables is described and shown to correspond to a do...
AbstractUsing another approach to form approximants of the two-dimensional continued fraction, eleme...
ABSTRACT. In this paper we establish a continued fraction represetatlon for the ratio qf two basic b...
AbstractA branched continued fraction (BCF) is defined and some of their properties are shown. This ...
AbstractEvelyn Frank's algorithm is applied to the expansion of a pair of non-normal power series in...
AbstractWe present an algorithm to produce the continued fraction expansion of a linear fractional t...
Abstract: We propose a new twodimensional generalization of the algorithm for expansion of...
AbstractAn algorithm for deriving a continued fraction that corresponds to two series expansions sim...