Pages that link to "Item:Q2302568"
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The following pages link to New linear codes with few weights derived from Kloosterman sums (Q2302568):
Displaying 14 items.
- Three classes of binary linear codes with good parameters (Q505659) (← links)
- Evaluation of the Hamming weights of a class of linear codes based on Gauss sums (Q522205) (← links)
- On some properties of the hyper-Kloosterman codes (Q1429183) (← links)
- The weight distribution of a class of two-weight linear codes derived from Kloosterman sums (Q1696137) (← links)
- On \(\mathbb{Z}_4\)-linear Goethals codes and Kloosterman sums (Q1963151) (← links)
- At most three-weight binary linear codes from generalized Moisio's exponential sums (Q1999908) (← links)
- Recent results and problems on constructions of linear codes from cryptographic functions (Q2040307) (← links)
- The \(t\)-wise intersection and trellis of relative four-weight codes (Q2040344) (← links)
- Weight distributions for projective binary linear codes from Weil sums (Q2130887) (← links)
- The cross-correlation values of a class of sequences with different lengths (Q2168932) (← links)
- Several classes of linear codes with few weights from the closed butterfly structure (Q2238931) (← links)
- Hyper-Kloosterman sums and their applications to the coding theory (Q5949975) (← links)
- Three families of self-orthogonal codes and their application in optimal quantum codes (Q6056718) (← links)
- Two classes of 2-weight and 3-weight linear codes in terms of Kloosterman sums (Q6159448) (← links)
