AbstractIn this paper a survey is given of several algorithms for the computation of the Padé table of a formal power series. Those algorithms are studied which are based on certain relationships between adjacent elements in the Padé table. A new proof for the algorithms of Baker, Longman and for Gragg's variant of the qd-algorithm is given. A variant of Watson's algorithm is derived. The techniques used in this survey give some new ideas concerning the structure of the Padé table and the different ways to compute the elements of the table
AbstractA recursive method is given for the computation of the coefficients in the Chebyshev-Padé ta...
AbstractIn this paper two methods to compute Padé approximants are given. These methods are based on...
AbstractWork on Padé or Padé-type approximants ultimately involves the explicitdetermination of the ...
AbstractSeveral basic techniques are described for computing Padé approximants which are not normal....
AbstractIt is known [26] that the Viskovatoff algorithm can be generalized to cover the computation ...
AbstractIn this paper two methods to compute Padé approximants are given. These methods are based on...
AbstractA set of rhombus rules is given for generating the coefficients of the Perron fractions whos...
AbstractWork on Padé or Padé-type approximants ultimately involves the explicitdetermination of the ...
realization problems is a special case of the Pad6 approximation problem. As a matter of fact, it co...
AbstractSection 1 describes the univariate situation in the case of non-normal Padé approximants and...
AbstractThe M-Padé approximation problem is defined which contains as a special case the Hermite-Pad...
AbstractFor a vector of k + 1 power series we introduce two new types of rational approximations, th...
AbstractEvelyn Frank's algorithm is applied to the expansion of a pair of non-normal power series in...
Padé approximation is a rational approximation constructed from the coefficients of a power series o...
AbstractUsing a method of Siegel and theq-derivation, we compute explicitly the Padé–Hermite approxi...
AbstractA recursive method is given for the computation of the coefficients in the Chebyshev-Padé ta...
AbstractIn this paper two methods to compute Padé approximants are given. These methods are based on...
AbstractWork on Padé or Padé-type approximants ultimately involves the explicitdetermination of the ...
AbstractSeveral basic techniques are described for computing Padé approximants which are not normal....
AbstractIt is known [26] that the Viskovatoff algorithm can be generalized to cover the computation ...
AbstractIn this paper two methods to compute Padé approximants are given. These methods are based on...
AbstractA set of rhombus rules is given for generating the coefficients of the Perron fractions whos...
AbstractWork on Padé or Padé-type approximants ultimately involves the explicitdetermination of the ...
realization problems is a special case of the Pad6 approximation problem. As a matter of fact, it co...
AbstractSection 1 describes the univariate situation in the case of non-normal Padé approximants and...
AbstractThe M-Padé approximation problem is defined which contains as a special case the Hermite-Pad...
AbstractFor a vector of k + 1 power series we introduce two new types of rational approximations, th...
AbstractEvelyn Frank's algorithm is applied to the expansion of a pair of non-normal power series in...
Padé approximation is a rational approximation constructed from the coefficients of a power series o...
AbstractUsing a method of Siegel and theq-derivation, we compute explicitly the Padé–Hermite approxi...
AbstractA recursive method is given for the computation of the coefficients in the Chebyshev-Padé ta...
AbstractIn this paper two methods to compute Padé approximants are given. These methods are based on...
AbstractWork on Padé or Padé-type approximants ultimately involves the explicitdetermination of the ...