Zobrazeno 1 - 10
of 64
pro vyhledávání: '"Rongsheng Wu"'
Publikováno v:
IEEE Access, Vol 8, Pp 87115-87120 (2020)
This paper is concerned with the linear codes over the non-chain ring R=F2[v]/〈v4-v〉. First, several weight enumerators over R are defined. Then the MacWilliams identity is obtained, which can establish an important relation respect to the comple
Externí odkaz:
https://doaj.org/article/b08af9e1dddc4f87b43990cf98932b81
Autor:
Dapei Li, Rongsheng Wu, Wen Guo, Lifen Xie, Zigang Qiao, Shengchuan Chen, Jingfei Zhu, Chaohao Huang, Jian Huang, Bicheng Chen, Yanghua Qin, Feng Xu, Feng Ma
Publikováno v:
Cell Reports, Vol 29, Iss 5, Pp 1249-1260.e4 (2019)
Summary: γ-interferon-inducible protein-16 (IFI16), a key DNA sensor, triggers downstream STING-dependent type I interferon (IFN-I) production and antiviral immunity. However, it is still unclear how to negatively regulate IFI16 to avoid excessive I
Externí odkaz:
https://doaj.org/article/49c4202f9b7444bb86a6e8c9320b76d4
Publikováno v:
IEEE Transactions on Information Theory. 67:7769-7781
We investigate fat projective linear codes over ${\mathbb Z}_{p^{m}}$ , $m\geqslant 2$ , with two nonzero homogeneous weights (“two-weight codes”), building on the graph theory approach developed by Delsarte for codes over fields. Our main result
Autor:
Rongsheng Wu, Minjia Shi
Publikováno v:
Designs, Codes and Cryptography. 90:2551-2562
In this paper, we first generalize the polycyclic codes over finite fields to polycyclic codes over the mixed alphabet $$\mathbb {Z}_2\mathbb {Z}_4$$ , and we show that these codes can be identified as $$\mathbb {Z}_4[x]$$ -submodules of $$\mathcal {
Autor:
Rongsheng Wu, Minjia Shi
Publikováno v:
IEEE Communications Letters. 25:1431-1434
Mixed alphabet codes are the generalizations of the classical linear codes over finite fields and rings. In this letter we introduce a valid method of constructing $\mathbb {F}_{p}R$ -additive codes, where $p$ is a prime number, and ${R}= \mathbb {F}
Autor:
Minjia Shi, Rongsheng Wu
Publikováno v:
Bulletin of the Australian Mathematical Society. 104:154-161
We study the k-Galois linear complementary dual (LCD) codes over the finite chain ring $R=\mathbb {F}_q+u\mathbb {F}_q$ with $u^2=0$ , where $q=p^e$ and p is a prime number. We give a sufficient condition on the generator matrix for the existence of
Publikováno v:
IEEE Access, Vol 8, Pp 87115-87120 (2020)
This paper is concerned with the linear codes over the non-chain ring $R=\mathbb {F}_{2}[v]/\langle v^{4}-v\rangle $ . First, several weight enumerators over $R$ are defined. Then the MacWilliams identity is obtained, which can establish an important
Quasi-polycyclic (QP for short) codes over a finite chain ring R are a generalization of quasi-cyclic codes, and these codes can be viewed as an R[x]-submodule of $${\mathcal {R}}_m^{\ell }$$ , where $${\mathcal {R}}_m:= R[x]/\langle f\rangle $$ , an
Externí odkaz:
https://explore.openaire.eu/search/publication?articleId=doi_dedup___::483d8984f6c204935ba9c810ace79708
http://arxiv.org/abs/2111.04914
http://arxiv.org/abs/2111.04914
Autor:
Bicheng Chen, Chaohao Huang, Dapei Li, Feng Ma, Jian Huang, Feng Xu, Jingfei Zhu, Rongsheng Wu, Wen Guo, Shengchuan Chen, Yanghua Qin, Zigang Qiao, Lifen Xie
Publikováno v:
Cell Reports, Vol 29, Iss 5, Pp 1249-1260.e4 (2019)
Summary: γ-interferon-inducible protein-16 (IFI16), a key DNA sensor, triggers downstream STING-dependent type I interferon (IFN-I) production and antiviral immunity. However, it is still unclear how to negatively regulate IFI16 to avoid excessive I
Publikováno v:
Cryptography and Communications. 12:443-454
In this paper, a class of additive codes which is referred to as $\mathbb {Z}_{2}\mathbb {Z}_{2}[u,v]$-additive codes is introduced. This is a generalization towards another direction of recently introduced $\mathbb {Z}_{2}\mathbb {Z}_{4}$ codes (Dou