Ze Gu

activity

20162024

most citedLOCC distinguishable orthogonal product states with least entanglement resource

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

collaborators

4 papers

math.AT2024

Retractive spaces and Bousfield-Kan completions

Zeshen Gu, John E. Harper

In this short paper we apply some recent techniques developed by Schonsheck, and subsequently Carr-Harper, in the context of operadic algebras in spectra -- on convergence of Bousf…

quant-ph2019★ 4 cited

LOCC distinguishable orthogonal product states with least entanglement resource

Haiquan Li, Xilin Tang, Naihuan Jing +1

In this paper, we construct $2 n - 1$ locally indistinguishable orthogonal product states in $C^{n} \otimes C^{4} (n > 4)$ and $\mathbb{C}^n\otimes\mathbb{C}^{5}~(n\geq 5)…

quant-ph2016

The structure of product bases of $C^{2} ⨂ C^{n}$

Xinlin Tang, Yanna Liu, Ze Gu

In this paper, we mainly characterize the structure of product bases of the complex vector space $C^{2} ⨂ C^{n}$ . It gives an answer to the conjecture in c…

cs.IT2016

All $α + u β$ -constacyclic codes of length $n p^{s}$ over $F_{p^{m}} + u F_{p^{m}}$

Wei Zhao, Xilin Tang, Ze Gu

Let $F_{p^{m}}$ be a finite field with cardinality $p^{m}$ and $R = F_{p^{m}} + u F_{p^{m}}$ with $u^{2} = 0$ . We aim to determine all $α + u β$ -constacyclic codes…

Retractive spaces and Bousfield-Kan completions

LOCC distinguishable orthogonal product states with least entanglement resource

The structure of product bases of C2⨂Cn

All α+uβ-constacyclic codes of length nps over Fpm​+uFpm​

The structure of product bases of $C^{2} ⨂ C^{n}$

All $α + u β$ -constacyclic codes of length $n p^{s}$ over $F_{p^{m}} + u F_{p^{m}}$