AbstractWe prove that the zeros of some families of F23 hypergeometric polynomials are all real and negative. This result has a connection with the theory of Pólya frequency sequences and functions. As a consequence, we establish the asymptotic distribution of these zeros when the degree of the polynomials tends to infinity
The work of Harper and subsequent authors has shown that finite sequences (a0,..., an) arising from ...
AbstractThe finite sequences of polynomials {Pn}n = 0N generated from three-term recurrence relation...
AbstractLet f(x) and g(x) be two real polynomials whose leading coefficients have the same sign. Sup...
AbstractWe investigate the behaviour of the zeros of three distinct types of 3F2 hypergeometric poly...
AbstractWe study the asymptotic behavior of the zeros of certain families of 3F2 functions. Classica...
AbstractWe study the asymptotic behavior of the zeros of certain families of 3F2 functions. Classica...
AbstractThe location of the zeros of a family of polynomials satisfying a three-term recurrence rela...
In the study of the cyclicity of a function f in reproducing kernel Hilbert spaces an important role...
In the study of the cyclicity of a function f in reproducing kernel Hilbert spaces an important role...
AbstractUsing a uniform version of Laplace’s method, strong asymptotics for suitably normalized Ména...
AbstractWe give new sufficient conditions for a sequence of polynomials to have only real zeros base...
AbstractWe investigate the behaviour of the zeros of three distinct types of 3F2 hypergeometric poly...
AbstractThe work of Harper and subsequent authors has shown that finite sequences (a0, …, an) arisin...
AbstractThe work of Harper and subsequent authors has shown that finite sequences (a0, …, an) arisin...
AbstractIn this paper, we study the asymptotic behavior of the zeros of a sequence of polynomials wh...
The work of Harper and subsequent authors has shown that finite sequences (a0,..., an) arising from ...
AbstractThe finite sequences of polynomials {Pn}n = 0N generated from three-term recurrence relation...
AbstractLet f(x) and g(x) be two real polynomials whose leading coefficients have the same sign. Sup...
AbstractWe investigate the behaviour of the zeros of three distinct types of 3F2 hypergeometric poly...
AbstractWe study the asymptotic behavior of the zeros of certain families of 3F2 functions. Classica...
AbstractWe study the asymptotic behavior of the zeros of certain families of 3F2 functions. Classica...
AbstractThe location of the zeros of a family of polynomials satisfying a three-term recurrence rela...
In the study of the cyclicity of a function f in reproducing kernel Hilbert spaces an important role...
In the study of the cyclicity of a function f in reproducing kernel Hilbert spaces an important role...
AbstractUsing a uniform version of Laplace’s method, strong asymptotics for suitably normalized Ména...
AbstractWe give new sufficient conditions for a sequence of polynomials to have only real zeros base...
AbstractWe investigate the behaviour of the zeros of three distinct types of 3F2 hypergeometric poly...
AbstractThe work of Harper and subsequent authors has shown that finite sequences (a0, …, an) arisin...
AbstractThe work of Harper and subsequent authors has shown that finite sequences (a0, …, an) arisin...
AbstractIn this paper, we study the asymptotic behavior of the zeros of a sequence of polynomials wh...
The work of Harper and subsequent authors has shown that finite sequences (a0,..., an) arising from ...
AbstractThe finite sequences of polynomials {Pn}n = 0N generated from three-term recurrence relation...
AbstractLet f(x) and g(x) be two real polynomials whose leading coefficients have the same sign. Sup...
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