Liqin Qian

most citedNew Classes of

p

-ary Few Weights Codes

1 citations · 1 across the 3 of their papers we have counts for

collaborators

3 papers

math.NT2023

A new method for solving the equation $x^{d} + (x + 1)^{d} = b$ in $F_{q^{4}}$ where $d = q^{3} + q^{2} + q - 1$

Liqin Qian, Minjia Shi, Wei Lu

In this paper, we give a new method answer to a recent conjecture proposed by Budaghyan, Calderini, Carlet, Davidova and Kaleyski about the equation $x^{d} + (x + 1)^{d} = b$ in $\mathbb{F}_…

cs.IT2016

New few weight codes from trace codes over a local Ring

Shi Minjia, Qian Liqin, Sole Patrick

In this paper, new few weights linear codes over the local ring $R = F_{p} + u F_{p} + v F_{p} + uv F_{p},$ with $u^{2} = v^{2} = 0, uv = v u,$ are constructed by using the t…

cs.IT2016★ 1 cited

New Classes of $p$ -ary Few Weights Codes

Minjia Shi, Rongsheng Wu, Liqin Qian +2

In this paper, several classes of three-weight codes and two-weight codes for the homogeneous metric over the chain ring $R=\mathbb{F}_p+u\mathbb{F}_p+\cdots +u^{k-1}\mathbb{F}_{p}…

A new method for solving the equation xd+(x+1)d=b in Fq4​ where d=q3+q2+q−1

New few weight codes from trace codes over a local Ring

New Classes of p-ary Few Weights Codes

A new method for solving the equation $x^{d} + (x + 1)^{d} = b$ in $F_{q^{4}}$ where $d = q^{3} + q^{2} + q - 1$

New Classes of $p$ -ary Few Weights Codes