Generic construction yields a new class of minimal ternary linear codes with dimension m+2 that violate the Ashikhmin-Barg condition, with complete weight enumerators determined via exponential sums.
Discrete Math
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Construction of Minimal Ternary Linear Codes with Dimension $n+2$
Generic construction yields a new class of minimal ternary linear codes with dimension m+2 that violate the Ashikhmin-Barg condition, with complete weight enumerators determined via exponential sums.