Information on Result #1031069
Linear OOA(378, 35, F3, 3, 52) (dual of [(35, 3), 27, 53]-NRT-code), using algebraic-geometric NRT-code AG(3;F,52P) based on function field F/F3 with g(F) = 26 and N(F) ≥ 36, using
Mode: Constructive and linear.
Optimality
Show details for fixed k and m, n and k, k and s, k and t, n and m, m and s, m and t, n and s, n and t.
Other Results with Identical Parameters
None.
Depending Results
The following results depend on this result:
Result | This result only | Method | ||
---|---|---|---|---|
1 | Linear OOA(391, 39, F3, 3, 59) (dual of [(39, 3), 26, 60]-NRT-code) | [i] | ✔ | Construction X with Algebraic-Geometric NRT-Codes |
2 | Linear OOA(384, 39, F3, 3, 52) (dual of [(39, 3), 33, 53]-NRT-code) | [i] | ✔ | |
3 | Linear OOA(394, 40, F3, 3, 60) (dual of [(40, 3), 26, 61]-NRT-code) | [i] | ✔ | |
4 | Linear OOA(386, 40, F3, 3, 52) (dual of [(40, 3), 34, 53]-NRT-code) | [i] | ✔ | |
5 | Linear OOA(396, 41, F3, 3, 61) (dual of [(41, 3), 27, 62]-NRT-code) | [i] | ✔ | |
6 | Linear OOA(387, 41, F3, 3, 52) (dual of [(41, 3), 36, 53]-NRT-code) | [i] | ✔ | |
7 | Linear OOA(3100, 42, F3, 3, 63) (dual of [(42, 3), 26, 64]-NRT-code) | [i] | ✔ | |
8 | Linear OOA(389, 42, F3, 3, 52) (dual of [(42, 3), 37, 53]-NRT-code) | [i] | ✔ | |
9 | Linear OOA(3103, 43, F3, 3, 64) (dual of [(43, 3), 26, 65]-NRT-code) | [i] | ✔ | |
10 | Linear OOA(391, 43, F3, 3, 52) (dual of [(43, 3), 38, 53]-NRT-code) | [i] | ✔ | |
11 | Linear OOA(3106, 44, F3, 3, 65) (dual of [(44, 3), 26, 66]-NRT-code) | [i] | ✔ | |
12 | Linear OOA(393, 44, F3, 3, 52) (dual of [(44, 3), 39, 53]-NRT-code) | [i] | ✔ | |
13 | Linear OOA(3108, 45, F3, 3, 66) (dual of [(45, 3), 27, 67]-NRT-code) | [i] | ✔ | |
14 | Linear OOA(394, 45, F3, 3, 52) (dual of [(45, 3), 41, 53]-NRT-code) | [i] | ✔ | |
15 | Linear OOA(3111, 46, F3, 3, 67) (dual of [(46, 3), 27, 68]-NRT-code) | [i] | ✔ | |
16 | Linear OOA(396, 46, F3, 3, 52) (dual of [(46, 3), 42, 53]-NRT-code) | [i] | ✔ | |
17 | Linear OOA(3105, 51, F3, 3, 52) (dual of [(51, 3), 48, 53]-NRT-code) | [i] | ✔ |