Ting Yao

activity

20152024

F_{q} + v F_{q} + v^{2} F_{q}

10 citations · 13 across the 4 of their papers we have counts for

collaborators

4 papers

cs.IT2024

New quantum codes from constacyclic codes over finite chain rings

Yongsheng Tang, Ting Yao, Heqian Xu +1

Let $R$ be the finite chain ring $F_{p^{2 m}} + u F_{p^{2 m}}$ , where $F_{p^{2 m}}$ is the finite field with $p^{2 m}$ elements, $p$ is a prime, $m$ is a non-…

cs.IT2017

A family of constacyclic codes over $F_{2^{m}} + u F_{2^{m}}$ and its application to quantum codes

Yongsheng Tang, Ting Yao, Shixin Zhu +1

We introduce a Gray map from $F_{2^{m}} + u F_{2^{m}}$ to $F_{2}^{2 m}$ and study $(1 + u)$ -constacyclic codes over $F_{2^{m}} + u F_{2^{m}},$ w…

cs.IT2015★ 10 cited

Skew cyclic codes over $F_{q} + v F_{q} + v^{2} F_{q}$

Minjia Shi, Ting Yao, Adel Alahmadi +1

In this article, we study skew cyclic codes over ring $R = F_{q} + v F_{q} + v^{2} F_{q}$ , where $q = p^{m}$ , $p$ is an odd prime and $v^{3} = v$ . We describe genera…

cs.IT2015★ 3 cited

Skew Cyclic codes over $\F_q+u\F_q+v\F_q+uv\F_q$

Ting Yao, Minjia Shi, Patrick Solé

In this paper, we study skew cyclic codes over the ring $R=\F_q+u\F_q+v\F_q+uv\F_q$, where $u^{2} = u, v^{2} = v, uv = v u$ , $q = p^{m}$ and $p$ is an odd prime. We investigate the structural…

New quantum codes from constacyclic codes over finite chain rings

A family of constacyclic codes over F2m​+uF2m​ and its application to quantum codes

Skew cyclic codes over Fq​+vFq​+v2Fq​

Skew Cyclic codes over $\F_q+u\F_q+v\F_q+uv\F_q$

A family of constacyclic codes over $F_{2^{m}} + u F_{2^{m}}$ and its application to quantum codes

Skew cyclic codes over $F_{q} + v F_{q} + v^{2} F_{q}$