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- W3185170010 abstract "We revisit the linear programming bounds for the size vs. distance trade-off for binary codes, focusing on the bounds for the almost-balanced case, when all pairwise distances are between $d$ and $n-d$, where $d$ is the code distance and $n$ is the block length. We give an optimal solution to Delsarte's LP for the almost-balanced case with large distance $d geq (n - sqrt{n})/2 + 1$, which shows that the optimal value of the LP coincides with the Grey-Rankin bound for self-complementary codes. We also show that a limitation of the asymptotic LP bound shown by Samorodnitsky, namely that it is at least the average of the first MRRW upper bound and Gilbert-Varshamov bound, continues to hold for the almost-balanced case." @default.
- W3185170010 created "2021-08-02" @default.
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- W3185170010 date "2021-07-16" @default.
- W3185170010 modified "2023-09-27" @default.
- W3185170010 title "Linear Programming Bounds for Almost-Balanced Binary Codes" @default.
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