Jin Li

collaborators

2 papers

cs.IT2016

Linear Codes over $F_{q} [x] / (x^{2})$ and $GR (p^{2}, m)$ Reaching the Griesmer Bound

Jin Li, Aixian Zhang, Keqin Feng

We construct two series of linear codes over finite ring $F_{q} [x] / (x^{2})$ and Galois ring $GR (p^{2}, m)$ respectively reaching the Griesmer bound. They derive two series of c…

math.NT2014

Large Even Number Represent The Sum Of Odd Primes

Jin Li

In this paper, I proved that $N = p_{1} + p_{2} + 2 p_{3}, p_{1} \sim N /2, p_{2} \sim N /2, p_{3} = o (N),$ where $N$ is a large even number, and $p_{i} (i = 1, 2, 3)$ are odd primes.

Linear Codes over Fq​[x]/(x2) and GR(p2,m) Reaching the Griesmer Bound

Large Even Number Represent The Sum Of Odd Primes

Linear Codes over $F_{q} [x] / (x^{2})$ and $GR (p^{2}, m)$ Reaching the Griesmer Bound