J. Huang

most citedInterpolation between

L_{0} (M, τ)

and

L_{\infty} (M, τ)

7 citations · 7 across the 4 of their papers we have counts for

collaborators

4 papers

math.FA2026

Norms of generalized derivations with values in symmetric spaces

J. Huang, M. Pliev, F. Sukochev +1

Let $B (H)$ be the $*$ -algebra of all bounded linear operators on a Hilbert space $H$ . A classical result due to Stamplfi shows that, for any $a \in B (H)$ ,…

math.OA2026

Schur Multipliers with Unequal Operator and Completely Bounded Norms on $S_{p}$ , $1 < p \neq = 2 < \infty$

J. Huang, F. Sukochev, A. Tomskova

For every $1 < p \neq = 2 < \infty$ , we exhibit an explicit Schur multiplier on $S_{p}$ whose operator norm is strictly smaller than its completely bounded norm. More precisely, for each suc…

math.FA2019

Extreme points of the set of elements majorised by an integrable function: Resolution of a problem by Luxemburg and of its noncommutative counterpart

D. Dauitbek, J. Huang, F. Sukochev

Let $f$ be an arbitrary integrable function on a finite measure space $(X, Σ, ν)$ . We characterise the extreme points of the set $Ω (f)$ of all measurable functions on $(X, Σ, ν)$ maj…

math.OA2019★ 7 cited

Interpolation between $L_{0} (M, τ)$ and $L_{\infty} (M, τ)$

J. Huang, F. Sukochev

Let $M$ be a semifinite von Neumann algebra with a faithful semifinite normal trace $τ$ . We show that the symmetrically $Δ$ -normed operator space $E (M, τ)$ cor…

Norms of generalized derivations with values in symmetric spaces

Schur Multipliers with Unequal Operator and Completely Bounded Norms on Sp​, 1<p=2<∞

Extreme points of the set of elements majorised by an integrable function: Resolution of a problem by Luxemburg and of its noncommutative counterpart

Interpolation between L0​(M,τ) and L∞​(M,τ)

Schur Multipliers with Unequal Operator and Completely Bounded Norms on $S_{p}$ , $1 < p \neq = 2 < \infty$

Interpolation between $L_{0} (M, τ)$ and $L_{\infty} (M, τ)$