AbstractLet p(z) = ∑nv = 0avzv be a polynomial of degree at most n vanishing at z = ζ(ζn + 1 ≠ 1). It has been proved that for every complex λ and k = 0, 1, 2, ..., n,[formula
A well known result due to Ankeny and Rivlin [1] states that if p(z) = ∑v=0n avzv is a polynomial of...
Abstract. Using techinques of complex dynamics we prove the conjecture of Sheil-Small and Wilmshurst...
If pz=∑υ=0ncυzυ is a polynomial of degree n, having no zeros in z<1, then Aziz (1989) proved maxz=1p...
AbstractLet p(z) = ∑nv = 0avzv be a polynomial of degree at most n vanishing at z = ζ(ζn + 1 ≠ 1). I...
AbstractLet P(z) = ∑n−1j=0ajzj+zn (n ≥ 2) be a polynomial with complex coefficients, where not all o...
AbstractLetp(z)=1+∑nj=1bjzjbe a complex polynomial. Two theorems on the coefficients and zeros ofp(z...
AbstractLet p(z) = ∑v = 0navzv be a polynomial of degree n having no zeros in ¦z¦ < k, k ⩾ 1. Then w...
Abstract. A well known result due to Ankeny and Rivlin [1] states that if p(z) = ∑n j=0 ajz j is a p...
AbstractThe classical Eneström–Kakeya Theorem states that if p(z)=∑v=0navzv is a polynomial satisfyi...
AbstractLet P be a polynomial with concentration d at degree k, with zeros written in increasing ord...
A well known result due to Ankeny and Rivlin [1] states that if p(z) = ∑v=0n avzv is a polynomial of...
AbstractLet P be a polynomial with concentration d at degree k, with zeros written in increasing ord...
AbstractIt is well-known that when a polynomial whose coefficients are continuous functions of a par...
A well known result due to Ankeny and Rivlin [1] states that if p(z) = ∑v=0n avzv is a polynomial of...
AbstractThe classical Enestöm-Kekeya Theorem states that a polynomial p(z) = Σnv = 0avzv satisfying ...
A well known result due to Ankeny and Rivlin [1] states that if p(z) = ∑v=0n avzv is a polynomial of...
Abstract. Using techinques of complex dynamics we prove the conjecture of Sheil-Small and Wilmshurst...
If pz=∑υ=0ncυzυ is a polynomial of degree n, having no zeros in z<1, then Aziz (1989) proved maxz=1p...
AbstractLet p(z) = ∑nv = 0avzv be a polynomial of degree at most n vanishing at z = ζ(ζn + 1 ≠ 1). I...
AbstractLet P(z) = ∑n−1j=0ajzj+zn (n ≥ 2) be a polynomial with complex coefficients, where not all o...
AbstractLetp(z)=1+∑nj=1bjzjbe a complex polynomial. Two theorems on the coefficients and zeros ofp(z...
AbstractLet p(z) = ∑v = 0navzv be a polynomial of degree n having no zeros in ¦z¦ < k, k ⩾ 1. Then w...
Abstract. A well known result due to Ankeny and Rivlin [1] states that if p(z) = ∑n j=0 ajz j is a p...
AbstractThe classical Eneström–Kakeya Theorem states that if p(z)=∑v=0navzv is a polynomial satisfyi...
AbstractLet P be a polynomial with concentration d at degree k, with zeros written in increasing ord...
A well known result due to Ankeny and Rivlin [1] states that if p(z) = ∑v=0n avzv is a polynomial of...
AbstractLet P be a polynomial with concentration d at degree k, with zeros written in increasing ord...
AbstractIt is well-known that when a polynomial whose coefficients are continuous functions of a par...
A well known result due to Ankeny and Rivlin [1] states that if p(z) = ∑v=0n avzv is a polynomial of...
AbstractThe classical Enestöm-Kekeya Theorem states that a polynomial p(z) = Σnv = 0avzv satisfying ...
A well known result due to Ankeny and Rivlin [1] states that if p(z) = ∑v=0n avzv is a polynomial of...
Abstract. Using techinques of complex dynamics we prove the conjecture of Sheil-Small and Wilmshurst...
If pz=∑υ=0ncυzυ is a polynomial of degree n, having no zeros in z<1, then Aziz (1989) proved maxz=1p...