K. Navoyan

most citedThe positive Schur property on positive projective tensor products and spaces of regular multilinear operators

1 citations · 1 across the 1 of their papers we have counts for

collaborators

3 papers

math.FA2023

Factorization Property in Rearrangement Invariant Spaces

Kh. V. Navoyan

Let $X$ be a Banach space with a basis $(e_{k})_{k}$ and biorthogonals $(e_{k}^{*})_{k}$ . An operator on $X$ is said to have a $large diagonal$ if $\inf\limits_{k} |e_k^\ast(T(e…

math.FA2020★ 1 cited

The positive Schur property on positive projective tensor products and spaces of regular multilinear operators

Geraldo Botelho, Qingying Bu, Khazhak Navoyan

We characterize the positive Schur property in the positive projective tensor products of Banach lattices, we establish the connection with the weak operator topology and we give n…

math.FA2018

$ξ$ -completely continuous operators and $ξ$ -Schur Banach spaces

R. M. Causey, K. Navoyan

For each ordinal $0 ⩽ ξ ⩽ ω_{1}$ , we introduce the notion of a $ξ$ -completely continuous operator and prove that for each ordinal $0 < ξ < ω_{1}$ , the class $\mathfrak{V}_ξ…

Factorization Property in Rearrangement Invariant Spaces

The positive Schur property on positive projective tensor products and spaces of regular multilinear operators

ξ-completely continuous operators and ξ-Schur Banach spaces

$ξ$ -completely continuous operators and $ξ$ -Schur Banach spaces