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20212026
most citedA general family of Plotkin-optimal two-weight codes over

4 citations · 4 across the 7 of their papers we have counts for

collaborators

8 papers

cs.IT2026

New optimal linear codes over $\ZZ_4$

Hopein Christofen Tang, Djoko Suprijanto

In this work, we present novel approaches for constructing linear codes over $\ZZ_4$ from the known ones. We succeeded in obtaining new linear codes, many of which are optimal. In…

math.CO2025

A multiset approach to MacWilliams identities

Hopein Christofen Tang

We interpret the symmetrized weight enumerator of linear codes over finite commutative Frobenius rings as a summation over multisets and thereby provide a new proof of the MacWilli…

math.CO2022

Harmonic Tutte polynomials of matroids II

Thomas Britz, Himadri Shekhar Chakraborty, Reina Ishikawa +2

In this work, we introduce the harmonic generalization of the -tuple weight enumerators of codes over finite Frobenius rings. A harmonic version of the MacWilliams-type identity…

cs.IT2022★ 4 cited

A general family of Plotkin-optimal two-weight codes over

Hopein Christofen Tang, Djoko Suprijanto

We obtain all possible parameters of Plotkin-optimal two-Lee weight projective codes over together with their weight distributions. We show the existence of codes w…

math.CO2022

Bounds on the closeness centrality of a graph

Thomas Britz, Xin Hu, Abdellah Islam +1

We present new values and bounds on the (normalised) closeness centrality of connected graphs and on its product with the mean dist…

cs.IT2021

Quantum codes constructed from cyclic codes over the ring

Djoko Suprijanto, Hopein Christofen Tang

In this article, we investigate properties of cyclic codes over a finite non-chain ring where …