Add to ORKGWe study the denseness of norm or numerical radius attaining multilinear mappings and polyno-mials between Banach spaces, and examine the relations between norms and numerical radii of such mappings. 1
AbstractWe show that on a complex Banach space X, the functions uniformly continuous on the closed u...
Norms and bump functions on a Banach space X that locally depend on finitely many elements of the du...
Some inequalities for the operator norm and numerical radius of sums of bounded linear operators in...
We show, for any Banach spaces X and Y, the denseness of the set of bilinear forms on X × Y whose th...
For n ≥ 2 and a Banach space E we let Π(E) = {[x*, x1, . . . , xn] : x*(xj) = ∥x*∥ = ∥xj∥ = 1 for j ...
Let X and Y be Banach spaces. Let P(X-n : Y) be the space of all Y-valued continuous n-homogeneous p...
We give a unified treatment of procedures for complexifying real Banach spaces. These include severa...
In this note we deal with a version of James' Theorem for numerical radius, which was already consid...
Abstract. This paper is intended to be a survey on complexifications of real Banach spaces. Using a ...
AbstractUsing the variational method, it is shown that the set of all strong peak functions in a clo...
Dedicated to the memory of Vladimir Gurarii. Hope that the enthusiasm that he devoted to Functional ...
Abstract. Some inequalities for the norm and numerical radius of two bounded linear operators in Hil...
Abstract. Some recent inequalities for the norm and the numerical radius of linear operators in Hilb...
For each natural number N, we give an example of a Banach space X such that the set of norm attainin...
We prove that if every bounded linear operator (or $N$-homogeneous polynomials) with the compact app...
AbstractWe show that on a complex Banach space X, the functions uniformly continuous on the closed u...
Norms and bump functions on a Banach space X that locally depend on finitely many elements of the du...
Some inequalities for the operator norm and numerical radius of sums of bounded linear operators in...
We show, for any Banach spaces X and Y, the denseness of the set of bilinear forms on X × Y whose th...
For n ≥ 2 and a Banach space E we let Π(E) = {[x*, x1, . . . , xn] : x*(xj) = ∥x*∥ = ∥xj∥ = 1 for j ...
Let X and Y be Banach spaces. Let P(X-n : Y) be the space of all Y-valued continuous n-homogeneous p...
We give a unified treatment of procedures for complexifying real Banach spaces. These include severa...
In this note we deal with a version of James' Theorem for numerical radius, which was already consid...
Abstract. This paper is intended to be a survey on complexifications of real Banach spaces. Using a ...
AbstractUsing the variational method, it is shown that the set of all strong peak functions in a clo...
Dedicated to the memory of Vladimir Gurarii. Hope that the enthusiasm that he devoted to Functional ...
Abstract. Some inequalities for the norm and numerical radius of two bounded linear operators in Hil...
Abstract. Some recent inequalities for the norm and the numerical radius of linear operators in Hilb...
For each natural number N, we give an example of a Banach space X such that the set of norm attainin...
We prove that if every bounded linear operator (or $N$-homogeneous polynomials) with the compact app...
AbstractWe show that on a complex Banach space X, the functions uniformly continuous on the closed u...
Norms and bump functions on a Banach space X that locally depend on finitely many elements of the du...
Some inequalities for the operator norm and numerical radius of sums of bounded linear operators in...