Jinghao Huang

activity

20182026

most citedLack of isomorphic embeddings of symmetric function spaces into operator ideals

6 citations · 13 across the 18 of their papers we have counts for

collaborators

Showing 2020Show all

4 papers · 1 filter

math.FA2020★ 5 cited

Isomorphic classification of $L_{p, q}$ -spaces, II

Jinghao Huang, Fedor Sukochev

This is a continuation of the papers [Kuryakov-Sukochev, JFA, 2015] and [Sadovskaya-Sukochev, PAMS, 2018], in which the isomorphic classification of $L_{p, q}$ , for $1 < p < \infty$ , $…

math.FA2020★ 6 cited

Lack of isomorphic embeddings of symmetric function spaces into operator ideals

Sergei Astashkin, Jinghao Huang, Fedor Sukochev

Let $E (0, 1)$ be a symmetric space on $(0, 1)$ and $C_{F}$ be a symmetric ideal of compact operators on the Hilbert space $ℓ_{2}$ associated with a symmetric sequence space $F$ . We gi…

math.FA2020

Alberti--Uhlmann problem on Hardy--Littlewood--Pólya majorization

Jinghao Huang, Fedor Sukochev

We fully describe the doubly stochastic orbit of a self-adjoint element in the noncommutative $L_{1}$ -space affiliated with a semifinite von Neumann algebra, which answers a problem…

math.FA2020

Non-existence of translation-invariant derivations on algebras of measurable functions

Aleksey Ber, Jinghao Huang, Karimbergen Kudaybergenov +1

Let $S (0, 1)$ be the $*$ -algebra of all classes of Lebesgue measurable functions on the unit interval $(0, 1)$ and let $(A, ∥ \cdot ∥_{A})$ be a complete…

Isomorphic classification of Lp,q​-spaces, II

Lack of isomorphic embeddings of symmetric function spaces into operator ideals

Alberti--Uhlmann problem on Hardy--Littlewood--Pólya majorization

Non-existence of translation-invariant derivations on algebras of measurable functions

Isomorphic classification of $L_{p, q}$ -spaces, II