A sequence T: N → C is said to be hypergeometric if ∃ R ∈ C(n) s.t. T (n + 1) = R(n)T (n) for all n ≫ 0
this paper a detailed analysis of this degree setting is given. It turns out that the situation for ...
Abstract. In 1945 Duffin and Schaeffer proved that a power series that is bounded in a sector and ha...
This paper presents a general method for proving and discovering combinatorial identities: to prove ...
We investigate the Membership Problem for hypergeometric sequences: given a hypergeometric sequence ...
We investigate the Membership Problem for hypergeometric sequences: given a hypergeometric sequence ...
Abstract A terminating condition of the well-known Zeilberger's algorithm for a given hypergeom...
AbstractWe consider the applicability (or terminating condition) of the well-known Zeilberger's algo...
AbstractA terminating condition of the well-known Zeilberger's algorithm for a given hypergeometric ...
In this note we solve a problem about the rational representability of hypergeometric terms which re...
AbstractZeilberger's algorithm which finds holonomic recurrence equations for definite sums of hyper...
Abstract. Szego ̋ polynomials with respect to the weight function ω(θ) = eηθ [sin(θ/2)]2λ, where η, ...
The ubiquity of hypergeometric terms in enumerative combinatorics is widely recognized, such as bino...
AbstractWe conjecture a hypergeometric identity related to Apéry-like rational approximations to ζ(4...
AbstractTwo hypergeometric terms f(k) and g(k) are said to be similar if the ratio f(k)/g(k) is a ra...
In 1992 Wilf and Zeilberger introduced the following terminology: A hypergeometric term is a functio...
this paper a detailed analysis of this degree setting is given. It turns out that the situation for ...
Abstract. In 1945 Duffin and Schaeffer proved that a power series that is bounded in a sector and ha...
This paper presents a general method for proving and discovering combinatorial identities: to prove ...
We investigate the Membership Problem for hypergeometric sequences: given a hypergeometric sequence ...
We investigate the Membership Problem for hypergeometric sequences: given a hypergeometric sequence ...
Abstract A terminating condition of the well-known Zeilberger's algorithm for a given hypergeom...
AbstractWe consider the applicability (or terminating condition) of the well-known Zeilberger's algo...
AbstractA terminating condition of the well-known Zeilberger's algorithm for a given hypergeometric ...
In this note we solve a problem about the rational representability of hypergeometric terms which re...
AbstractZeilberger's algorithm which finds holonomic recurrence equations for definite sums of hyper...
Abstract. Szego ̋ polynomials with respect to the weight function ω(θ) = eηθ [sin(θ/2)]2λ, where η, ...
The ubiquity of hypergeometric terms in enumerative combinatorics is widely recognized, such as bino...
AbstractWe conjecture a hypergeometric identity related to Apéry-like rational approximations to ζ(4...
AbstractTwo hypergeometric terms f(k) and g(k) are said to be similar if the ratio f(k)/g(k) is a ra...
In 1992 Wilf and Zeilberger introduced the following terminology: A hypergeometric term is a functio...
this paper a detailed analysis of this degree setting is given. It turns out that the situation for ...
Abstract. In 1945 Duffin and Schaeffer proved that a power series that is bounded in a sector and ha...
This paper presents a general method for proving and discovering combinatorial identities: to prove ...