Add to ORKGof hypercomplex polynomials of discrete variable based on the quasi-monomiality principl
The work in this paper is to initiate a theory of testing monomials in multivariate polynomials. The...
Two emergent properties in aggregation theory are investigated, namely horizontal maxitivity and com...
Abstract. We prove a sharp degree bound for polynomials constant on a hyperplane with a fixed number...
With the aim of derive a quasi-monomiality formulation in the context of discrete hypercomplex varia...
AbstractIn this paper we exploit the monomiality principle to discuss and introduce a new class of L...
We study the monotonicity of zeros in connection with perturbed recurrence coefficients of polynomia...
This paper provides an insight into different structures of a special polynomial sequence of binomia...
Dedicated to Professor John P. D’Angelo on the occasion of his sixtieth birthday. Abstract. We prove...
summary:A quasi-permutation polynomial is a polynomial which is a bijection from one subset of a fin...
1noThis survey collects the main basic results for quasiconformal functiions and aims at an extensio...
We reconsider some families of orthogonal polynomials, within the framework of the so called monomia...
A function g, with domain the natural numbers, is a quasi-polynomial if there exists a period m and ...
A rational polytope is the convex hull of a finite set of points in Rd with rational coordinates. Gi...
A rational polytope is the convex hull of a finite set of points in R-d with rational coordinates. ...
We prove a sharp degree bound for polynomials constant on a hyperplane with a fixed number of distin...
The work in this paper is to initiate a theory of testing monomials in multivariate polynomials. The...
Two emergent properties in aggregation theory are investigated, namely horizontal maxitivity and com...
Abstract. We prove a sharp degree bound for polynomials constant on a hyperplane with a fixed number...
With the aim of derive a quasi-monomiality formulation in the context of discrete hypercomplex varia...
AbstractIn this paper we exploit the monomiality principle to discuss and introduce a new class of L...
We study the monotonicity of zeros in connection with perturbed recurrence coefficients of polynomia...
This paper provides an insight into different structures of a special polynomial sequence of binomia...
Dedicated to Professor John P. D’Angelo on the occasion of his sixtieth birthday. Abstract. We prove...
summary:A quasi-permutation polynomial is a polynomial which is a bijection from one subset of a fin...
1noThis survey collects the main basic results for quasiconformal functiions and aims at an extensio...
We reconsider some families of orthogonal polynomials, within the framework of the so called monomia...
A function g, with domain the natural numbers, is a quasi-polynomial if there exists a period m and ...
A rational polytope is the convex hull of a finite set of points in Rd with rational coordinates. Gi...
A rational polytope is the convex hull of a finite set of points in R-d with rational coordinates. ...
We prove a sharp degree bound for polynomials constant on a hyperplane with a fixed number of distin...
The work in this paper is to initiate a theory of testing monomials in multivariate polynomials. The...
Two emergent properties in aggregation theory are investigated, namely horizontal maxitivity and com...
Abstract. We prove a sharp degree bound for polynomials constant on a hyperplane with a fixed number...