Pages that link to "Item:Q1431625"
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The following pages link to An Assmus-Mattson-type approach for identifying 3-designs from linear codes over \(\mathbb{Z}_4\) (Q1431625):
Displaying 10 items.
- Association schemes related to Delsarte-Goethals codes (Q478360) (← links)
- 3-designs from the \(\mathbb Z_4\)-Goethals codes via a new Kloosterman sum identity (Q1395764) (← links)
- A criterion for designs in \({\mathbb Z}_4\)-codes on the symmetrized weight enumerator (Q1412247) (← links)
- Designs in additive codes over GF(4) (Q1412248) (← links)
- An Assmus-Mattson theorem for codes over commutative association schemes (Q1744016) (← links)
- A simple proof to the minimum distance of \(\mathbb{Z}_{4}\)-linear Goethals-like codes (Q1827570) (← links)
- 3-designs from all \(\mathbb Z_{4}\)-Goethals-like codes with block size 7 and 8 (Q2467317) (← links)
- An Assmus--Mattson Theorem for Rank Metric Codes (Q5232151) (← links)
- 5-designs from the lifted Golay code over \(Z_4\) via an Assmus-Mattson type approach (Q5951956) (← links)
- Weighted subspace designs from \(q\)-polymatroids (Q6071951) (← links)
