AbstractThe M-table for two power series expansions, one about the origin and the other about infinity, is generalized to the non-normal case. It is shown that equal entries appear in square blocks, quadrants or half planes. In addition, the continued fractions whose convergents are diagonal or horizontal sequences are constructed. The results are based on a transformation that reduces the study of the two-point table to that of the Padé table
AbstractRecently McCabe and Murphy have considered the two-point Padé approximants to a function for...
AbstractSection 1 describes the univariate situation in the case of non-normal Padé approximants and...
AbstractThe block structure of the Padé table associated with a formal power series is well known. W...
AbstractEvelyn Frank's algorithm is applied to the expansion of a pair of non-normal power series in...
AbstractEvelyn Frank's algorithm is applied to the expansion of a pair of non-normal power series in...
AbstractAlgorithms are developed to compute simultaneously the poles of functions represented by con...
AbstractWe give a survey on some existing criteria and prove a result based on nearness
AbstractA set of rhombus rules is given for generating the coefficients of the Perron fractions whos...
AbstractIt is known [26] that the Viskovatoff algorithm can be generalized to cover the computation ...
AbstractSeveral basic techniques are described for computing Padé approximants which are not normal....
AbstractRecently McCabe and Murphy have considered the two-point Padé approximants to a function for...
AbstractIn a recent paper Sidi considered the two-point Padé approximants to a function for which fo...
AbstractIn the non-commutative algebra the blocks in the table of orthogonal polynomials and therefo...
AbstractIn this paper a survey is given of several algorithms for the computation of the Padé table ...
AbstractEach member G(z) of a family of analytic functions defined by Stieltjes transforms is shown ...
AbstractRecently McCabe and Murphy have considered the two-point Padé approximants to a function for...
AbstractSection 1 describes the univariate situation in the case of non-normal Padé approximants and...
AbstractThe block structure of the Padé table associated with a formal power series is well known. W...
AbstractEvelyn Frank's algorithm is applied to the expansion of a pair of non-normal power series in...
AbstractEvelyn Frank's algorithm is applied to the expansion of a pair of non-normal power series in...
AbstractAlgorithms are developed to compute simultaneously the poles of functions represented by con...
AbstractWe give a survey on some existing criteria and prove a result based on nearness
AbstractA set of rhombus rules is given for generating the coefficients of the Perron fractions whos...
AbstractIt is known [26] that the Viskovatoff algorithm can be generalized to cover the computation ...
AbstractSeveral basic techniques are described for computing Padé approximants which are not normal....
AbstractRecently McCabe and Murphy have considered the two-point Padé approximants to a function for...
AbstractIn a recent paper Sidi considered the two-point Padé approximants to a function for which fo...
AbstractIn the non-commutative algebra the blocks in the table of orthogonal polynomials and therefo...
AbstractIn this paper a survey is given of several algorithms for the computation of the Padé table ...
AbstractEach member G(z) of a family of analytic functions defined by Stieltjes transforms is shown ...
AbstractRecently McCabe and Murphy have considered the two-point Padé approximants to a function for...
AbstractSection 1 describes the univariate situation in the case of non-normal Padé approximants and...
AbstractThe block structure of the Padé table associated with a formal power series is well known. W...