Information on Result #717947
Linear OA(973, 119, F9, 37) (dual of [119, 46, 38]-code), using construction XX applied to C1 = C([10,39]), C2 = C([1,29]), C3 = C1 + C2 = C([10,29]), and C∩ = C1 ∩ C2 = C([1,39]) based on
- linear OA(945, 80, F9, 30) (dual of [80, 35, 31]-code), using the primitive BCH-code C(I) with length 80 = 92−1, defining interval I = {10,11,…,39}, and designed minimum distance d ≥ |I|+1 = 31 [i]
- linear OA(944, 80, F9, 29) (dual of [80, 36, 30]-code), using the primitive narrow-sense BCH-code C(I) with length 80 = 92−1, defining interval I = [1,29], and designed minimum distance d ≥ |I|+1 = 30 [i]
- linear OA(955, 80, F9, 39) (dual of [80, 25, 40]-code), using the primitive narrow-sense BCH-code C(I) with length 80 = 92−1, defining interval I = [1,39], and designed minimum distance d ≥ |I|+1 = 40 [i]
- linear OA(932, 80, F9, 20) (dual of [80, 48, 21]-code), using the primitive BCH-code C(I) with length 80 = 92−1, defining interval I = {10,11,…,29}, and designed minimum distance d ≥ |I|+1 = 21 [i]
- linear OA(99, 20, F9, 7) (dual of [20, 11, 8]-code), using
- extended algebraic-geometric code AGe(F,12P) [i] based on function field F/F9 with g(F) = 2 and N(F) ≥ 20, using
- linear OA(99, 19, F9, 8) (dual of [19, 10, 9]-code), using
- 1 times truncation [i] based on linear OA(910, 20, F9, 9) (dual of [20, 10, 10]-code), using
- extended quadratic residue code Qe(20,9) [i]
- 1 times truncation [i] based on linear OA(910, 20, F9, 9) (dual of [20, 10, 10]-code), 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.
Compare with Markus Grassl’s online database of code parameters.
Other Results with Identical Parameters
None.
Depending Results
None.