Very few Banach spaces E are known for which the lattice of closed ideals in the Banach algebra ℬ (B) of all (bounded, linear) operators on E is fully understood. Indeed, up to now the only such Banach spaces are, up to isomorphism, Hilbert spaces and
For many years mathematicians have been interested in the problem of whether an operator ideal is co...
In this talk we are interested in reducıblılıty and decomposability of a collection of non zero (pos...
Abstract. We address the following two questions regarding the maximal left ideals of the Banach alg...
Very few Banach spaces E are known for which the lattice of closed ideals in the Banach algebra of a...
Very few Banach spaces E are known for which the lattice of closed ideals in the Banach algebra BðEÞ...
We determine the closed operator ideals of the Banach space \begin{equation*} (\ell_2^1\oplus\ell_2^...
Let λ be an infinite cardinal number and let ℓc ∞(λ) denote the subspace of ℓ∞(λ) consisting of all ...
We construct a Banach space Z such that the Banach algebra B(Z) of bounded operators on Z contains e...
For many years mathematicians have been interested in the problem of whether an operator ideal is c...
If X and Y are Banach lattices then there are several spaces of linear operators between them that m...
It is proved that, for each pair (m, n) of non-negative integers, there is a Banach space x for whic...
We prove that every lattice homomorphism acting on a Banach space X with the lattice structure given...
For each 1 \u3c p \u3c ∞, we consider a class of p-regular Orlicz sequence spaces ℓM that are close...
Abstract. Let X = (∑∞n=1n1)p, p> 1. In this paper, we investigate M-ideals which are also ideals ...
AbstractLet ω1 be the first uncountable ordinal. A result of Rudin implies that bounded operators on...
For many years mathematicians have been interested in the problem of whether an operator ideal is co...
In this talk we are interested in reducıblılıty and decomposability of a collection of non zero (pos...
Abstract. We address the following two questions regarding the maximal left ideals of the Banach alg...
Very few Banach spaces E are known for which the lattice of closed ideals in the Banach algebra of a...
Very few Banach spaces E are known for which the lattice of closed ideals in the Banach algebra BðEÞ...
We determine the closed operator ideals of the Banach space \begin{equation*} (\ell_2^1\oplus\ell_2^...
Let λ be an infinite cardinal number and let ℓc ∞(λ) denote the subspace of ℓ∞(λ) consisting of all ...
We construct a Banach space Z such that the Banach algebra B(Z) of bounded operators on Z contains e...
For many years mathematicians have been interested in the problem of whether an operator ideal is c...
If X and Y are Banach lattices then there are several spaces of linear operators between them that m...
It is proved that, for each pair (m, n) of non-negative integers, there is a Banach space x for whic...
We prove that every lattice homomorphism acting on a Banach space X with the lattice structure given...
For each 1 \u3c p \u3c ∞, we consider a class of p-regular Orlicz sequence spaces ℓM that are close...
Abstract. Let X = (∑∞n=1n1)p, p> 1. In this paper, we investigate M-ideals which are also ideals ...
AbstractLet ω1 be the first uncountable ordinal. A result of Rudin implies that bounded operators on...
For many years mathematicians have been interested in the problem of whether an operator ideal is co...
In this talk we are interested in reducıblılıty and decomposability of a collection of non zero (pos...
Abstract. We address the following two questions regarding the maximal left ideals of the Banach alg...
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