Pages that link to "Item:Q795016"
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The following pages link to On triple-sum-sets and two or three weights codes (Q795016):
Displaying 24 items.
- A construction of binary linear codes from Boolean functions (Q297928) (← links)
- Linear codes with few weights from weakly regular bent functions based on a generic construction (Q502405) (← links)
- A kind of three-weight linear codes (Q507948) (← links)
- Two and three weight codes over \(\mathbb {F}_p+u\mathbb {F}_p\) (Q520079) (← links)
- A class of codes admitting at most three nonzero dual distances (Q811484) (← links)
- All \(s\)-sum sets of type 2 or 3 are triple-sum sets (Q1193129) (← links)
- Few-weight codes from trace codes over a local ring (Q1656834) (← links)
- Complete weight enumerators of a class of three-weight linear codes (Q1677167) (← links)
- Two-weight and three-weight codes from trace codes over \(\mathbb{F}_p + u \mathbb{F}_p + v \mathbb{F}_p + u v \mathbb{F}_p\) (Q1685985) (← links)
- The structure of Schur rings over cyclic groups (Q1814012) (← links)
- More constructions of 3-weight linear codes (Q1983404) (← links)
- Linear codes with eight weights over \(\mathbb{F}_p+u\mathbb{F}_p\) (Q2089272) (← links)
- Three-weight codes over rings and strongly walk regular graphs (Q2117518) (← links)
- Three-weight minimal linear codes (Q2147618) (← links)
- Three-weight codes, triple sum sets, and strongly walk regular graphs (Q2324774) (← links)
- A class of three-weight and five-weight linear codes (Q2413210) (← links)
- Several classes of binary linear codes and their weight enumerators (Q2631923) (← links)
- On strongly walk regular graphs, triple sum sets and their codes (Q2698347) (← links)
- (Q3809724) (← links)
- Complete weight enumerators of two classes of linear codes (Q5892376) (← links)
- A unified construction of optimal and distance optimal two or three-weight codes (Q6138371) (← links)
- Difference sets and three-weight linear codes from trinomials (Q6156905) (← links)
- Constructions for several classes of few-weight linear codes and their applications (Q6584304) (← links)
- Several classes of new projective three-weight or four-weight linear codes and their applications in \(s\)-sum sets (Q6605882) (← links)