13 citations · 24 across the 6 of their papers we have counts for
7 papers
Local unitary equivalence of orthogonal arrays and related linear codes
Miaomiao Zheng, Yajuan Zang, Xiuling Shan +1
Orthogonal arrays (OAs) are combinatorial configurations with applications in experimental design, error-correcting codes, and quantum information. Local unitary (LU) equivalence p…
On the cardinalities of quantum Latin squares
Yajuan Zang, Meihui Zheng, Zihong Tian +1
A quantum Latin square of order , QLS(), is a array in which each of entries is a unit column vector from the Hilbert space , such that every row…
The existence of non-classical orthogonal quantum Latin squares
Yan Han, Yajuan Zang, Hongjiao Zhang +1
Quantum Latin squares are a generalization of classical Latin squares in quantum field and have wide applications in unitary error bases, mutually unbiased bases, -uniform state…
Quantum -uniform states from quantum orthogonal arrays
Yajuan Zang, Zihong Tian, Shao-Ming Fei +1
The quantum orthogonal arrays define remarkable classes of multipartite entangled states called -uniform states whose every reductions to parties are maximally mixed. We pre…
Mutually unbiased maximally entangled bases from difference matrices
Yajuan Zang, Zihong Tian, Hui-Juan Zuo +1
Based on maximally entangled states, we explore the constructions of mutually unbiased bases in bipartite quantum systems. We present a new way to construct mutually unbiased bases…
Novel Constructions of Mutually Unbiased Tripartite Absolutely Maximally Entangled Bases
Tian Xie, Yajuan Zang, Hui-Juan Zuo +1
We develop a new technique to construct mutually unbiased tripartite absolutely maximally entangled bases. We first explore the tripartite absolutely maximally entangled bases and…
Quantum combinatorial designs and -uniform states
Yajuan Zang, Paolo Facchi, Zihong Tian
Goyeneche et al.\ [Phys.\ Rev.\ A \textbf{97}, 062326 (2018)] introduced several classes of quantum combinatorial designs, namely quantum Latin squares, quantum Latin cubes, and th…