Few-weight {\pmb \mathbb {Z_p\pmb \mathbb {Z_p[u]-additive codes from down-sets

Few-weight codes over Fp+uFp associated with down sets and their distance optimal Gray image

(2020) Yansheng Wu et al.   DISCRETE APPLIED MATHEMATICS

Two classes of optimal p-ary few-weight codes from down-sets

(2020) Minjia Shi et al.   DISCRETE APPLIED MATHEMATICS

Some Classes of Mixed Alphabet Codes With Few Weights

(2020) Rongsheng Wu et al.   IEEE COMMUNICATIONS LETTERS

One-weight and two-weight ℤ 2 ℤ 2 [ u , v ] $\mathbb {Z}_{2}\mathbb {Z}_{2}[u,v]$ -additive codes

(2019) Minjia Shi et al.   Cryptography and Communications-Discrete-Structures Boolean Functions and Sequences

Optimal Few-Weight Codes From Simplicial Complexes

(2019) Yansheng Wu et al.   IEEE TRANSACTIONS ON INFORMATION THEORY

FEW-WEIGHT CODES FROM TRACE CODES OVER

(2018) MINJIA SHI et al.   BULLETIN OF THE AUSTRALIAN MATHEMATICAL SOCIETY

Optimal Ternary Cubic Two-Weight Codes

(2018) Minjia Shi et al.   CHINESE JOURNAL OF ELECTRONICS

Optimal non-projective linear codes constructed from down-sets

(2018) Jong Yoon Hyun et al.   DISCRETE APPLIED MATHEMATICS

Two New Families of Two-Weight Codes

(2017) Minjia Shi et al.   IEEE TRANSACTIONS ON INFORMATION THEORY

Optimal Two-Weight Codes From Trace Codes Over $\mathbb {F}_2+u\mathbb {F}_2$

(2016) Minjia Shi et al.   IEEE COMMUNICATIONS LETTERS

A Class of Two-Weight and Three-Weight Codes and Their Applications in Secret Sharing

(2015) Kelan Ding et al.   IEEE TRANSACTIONS ON INFORMATION THEORY