AbstractLet A be an algebra and let S be a seminorm on A. In this paper we study multiplicativity factors for S, i.e., constants μ > 0 for which S(xy) ⩽ μS(x) S(y) for all x, y∈A. We begin by investigating these factors in terms of the kernel of S. We then specialize our study to function algebras and to seminorms generated by the sup norm, where we provide a convenient characterization of multiplicativity factors
AbstractLet ρφ be a function norm defined by a Young function φ with respect to a measure space (T, ...
Let ρφ be a function norm defined by a Young function φ with respect to a measure space (T, Ω, m), a...
AbstractThe lp norm and the lp operator norm of an m × n complex matrix A = (αij) are given by |A|p=...
AbstractLet S be a seminorm on an algebra A. In this paper we study multiplicativity and quadrativit...
AbstractLet A be a function algebra on a set T. In this paper we study seminorms on A of the form Sc...
AbstractLet V be a normed vector space over C, let B(V) denote the algebra of linear bounded operato...
AbstractLet (X, A, μ) be a measure space, let ρ be a function seminorm on M = M(X, A, μ) the algebra...
AbstractLet A be a function algebra on a set T. In this paper we study seminorms on A of the form Sc...
AbstractA number of authors have discussed multiplicativity factors associated with a single norm on...
A seminorm S on an algebra A is called stable if for some constant σ > 0 , S(x^k) ≤ σS(x)^k for all...
AbstractLet V be a normed vector space over C, let B(V) denote the algebra of linear bounded operato...
AbstractLet (T, Ω, m) be a measure space; let ρ be a function norm on M = M(T, Ω, m), the algebra of...
AbstractLet (T, Ω, m) be a measure space; let ρ be a function norm on M = M(T, Ω, m), the algebra of...
Let (T, Ω, m) be a measure space; let ρ be a function norm on = (T, Ω, m), the algebra of measurabl...
AbstractLet Cm×n denote the class of m×n complex matrices; and let N1, N2, and N3 be arbitrary norms...
AbstractLet ρφ be a function norm defined by a Young function φ with respect to a measure space (T, ...
Let ρφ be a function norm defined by a Young function φ with respect to a measure space (T, Ω, m), a...
AbstractThe lp norm and the lp operator norm of an m × n complex matrix A = (αij) are given by |A|p=...
AbstractLet S be a seminorm on an algebra A. In this paper we study multiplicativity and quadrativit...
AbstractLet A be a function algebra on a set T. In this paper we study seminorms on A of the form Sc...
AbstractLet V be a normed vector space over C, let B(V) denote the algebra of linear bounded operato...
AbstractLet (X, A, μ) be a measure space, let ρ be a function seminorm on M = M(X, A, μ) the algebra...
AbstractLet A be a function algebra on a set T. In this paper we study seminorms on A of the form Sc...
AbstractA number of authors have discussed multiplicativity factors associated with a single norm on...
A seminorm S on an algebra A is called stable if for some constant σ > 0 , S(x^k) ≤ σS(x)^k for all...
AbstractLet V be a normed vector space over C, let B(V) denote the algebra of linear bounded operato...
AbstractLet (T, Ω, m) be a measure space; let ρ be a function norm on M = M(T, Ω, m), the algebra of...
AbstractLet (T, Ω, m) be a measure space; let ρ be a function norm on M = M(T, Ω, m), the algebra of...
Let (T, Ω, m) be a measure space; let ρ be a function norm on = (T, Ω, m), the algebra of measurabl...
AbstractLet Cm×n denote the class of m×n complex matrices; and let N1, N2, and N3 be arbitrary norms...
AbstractLet ρφ be a function norm defined by a Young function φ with respect to a measure space (T, ...
Let ρφ be a function norm defined by a Young function φ with respect to a measure space (T, Ω, m), a...
AbstractThe lp norm and the lp operator norm of an m × n complex matrix A = (αij) are given by |A|p=...