AbstractWe continue the research initiated in Beauzamy et al. (J. Number Theory36 (1990), 219-245) and Beauzamy et al. (to appear) about products of many-variable polynomials. We investigate the pairs (P, Q) which are maximal for products in Bombieri′s norm (that is for which [PQ] is a large as possible) and prove a stability result: if the product [PQ] is close to maximal, then both P and Q are close to extremal polynomials
We study inequalities connecting the product of uniform norms of polynomials with the norm of their ...
AbstractWe study an extremal problem related to “splitted” Jacobi weights: for α,β>0, find the large...
Dual feasible functions have been used with notable success to compute fast lower bounds and valid ...
AbstractWe continue the research initiated in Beauzamy et al. (J. Number Theory36 (1990), 219-245) a...
AbstractWe study the product of two polynomials in many variables, in several norms, and show that u...
We study the product of two polynomials in many variables, in several norms, and show that under sui...
Abstract. We study inequalities connecting a product of uniform norms of polynomials with the norm o...
We study the product of two polynomials in many variables, in several norms, and show that under sui...
AbstractLet ƒ(x) be a monic polynomial of degree n with complex coefficients, which factors as ƒ(x) ...
AbstractFor the polynomials Pl(x) = al0 + al1x + ... + allxl (of degree l) we consider the problem o...
Using a result of E. Bombieri which appeared in Beauzamy, Bombieri, Enflo and Montgomery (1990), we ...
AbstractLet ƒ(x) be a polynomial of degree n with complex coefficients, which factors as ƒ(x) = g(x)...
For a fixed polyomial f ∈ Z[X], let ρk(N) denote the maximum size of a set A ⊂ {1, 2,..., N} such th...
We study an extremal problem related to splitted Jacobi weights: For α, β \u3e 0, find the largest...
AbstractFor a fixed polyomial f∈Z[X], let ρk(N) denote the maximum size of a set A⊂{1,2,…,N} such th...
We study inequalities connecting the product of uniform norms of polynomials with the norm of their ...
AbstractWe study an extremal problem related to “splitted” Jacobi weights: for α,β>0, find the large...
Dual feasible functions have been used with notable success to compute fast lower bounds and valid ...
AbstractWe continue the research initiated in Beauzamy et al. (J. Number Theory36 (1990), 219-245) a...
AbstractWe study the product of two polynomials in many variables, in several norms, and show that u...
We study the product of two polynomials in many variables, in several norms, and show that under sui...
Abstract. We study inequalities connecting a product of uniform norms of polynomials with the norm o...
We study the product of two polynomials in many variables, in several norms, and show that under sui...
AbstractLet ƒ(x) be a monic polynomial of degree n with complex coefficients, which factors as ƒ(x) ...
AbstractFor the polynomials Pl(x) = al0 + al1x + ... + allxl (of degree l) we consider the problem o...
Using a result of E. Bombieri which appeared in Beauzamy, Bombieri, Enflo and Montgomery (1990), we ...
AbstractLet ƒ(x) be a polynomial of degree n with complex coefficients, which factors as ƒ(x) = g(x)...
For a fixed polyomial f ∈ Z[X], let ρk(N) denote the maximum size of a set A ⊂ {1, 2,..., N} such th...
We study an extremal problem related to splitted Jacobi weights: For α, β \u3e 0, find the largest...
AbstractFor a fixed polyomial f∈Z[X], let ρk(N) denote the maximum size of a set A⊂{1,2,…,N} such th...
We study inequalities connecting the product of uniform norms of polynomials with the norm of their ...
AbstractWe study an extremal problem related to “splitted” Jacobi weights: for α,β>0, find the large...
Dual feasible functions have been used with notable success to compute fast lower bounds and valid ...