Yonglin Cao

activity

20152021

p^{s} n

over

F_{p^{m}} + u F_{p^{m}}

12 citations · 28 across the 21 of their papers we have counts for

collaborators

Showing 2017Show all

3 papers · 1 filter

cs.IT2017★ 1 cited

Complete classification for simple root cyclic codes over local rings $Z_{p^{s}} [v] / ⟨ v^{2} - p v ⟩$

Yuan Cao, Yonglin Cao

Let $p$ be a prime integer, $n, s \geq 2$ be integers satisfying $gcd (p, n) = 1$ , and denote $R = Z_{p^{s}} [v] / ⟨ v^{2} - p v ⟩$ . Then $R$ is a local non-principal ideal…

cs.IT2017★ 2 cited

Matrix-product structure of repeated-root constacyclic codes over finite fields

Yuan Cao, Yonglin Cao, Fang-Wei Fu

For any prime number $p$ , positive integers $m, k, n$ satisfying $gcd (p, n) = 1$ and $λ_{0} \in F_{p^{m}}^{\times}$ , we prove that any $λ_{0}^{p^{k}}$ -constacyclic code of length…

cs.IT2017

On a class of constacyclic codes over the non-principal ideal ring $Z_{p^{s}} + u Z_{p^{s}}$

Yuan Cao, Yonglin Cao

$(1 + pw)$ -constacyclic codes of arbitrary length over the non-principal ideal ring $Z_{p^{s}} + u Z_{p^{s}}$ are studied, where $p$ is a prime, $w\in \mathbb{Z}_{p^s}^{\…

Complete classification for simple root cyclic codes over local rings Zps​[v]/⟨v2−pv⟩

Matrix-product structure of repeated-root constacyclic codes over finite fields

On a class of constacyclic codes over the non-principal ideal ring Zps​+uZps​

Complete classification for simple root cyclic codes over local rings $Z_{p^{s}} [v] / ⟨ v^{2} - p v ⟩$

On a class of constacyclic codes over the non-principal ideal ring $Z_{p^{s}} + u Z_{p^{s}}$