Pages that link to "Item:Q2384039"
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The following pages link to A geometric approach to classifying Griesmer codes (Q2384039):
Displaying 12 items.
- A study of \((xv_t, xv_{t-1})\)-minihypers in \(\mathrm{PG}(t,q)\) (Q423633) (← links)
- The maximal size of 6- and 7-arcs in projective Hjelmslev planes over chain rings of order 9 (Q424261) (← links)
- On the minimum length of linear codes over the field of 9 elements (Q521374) (← links)
- Linear codes close to the Griesmer bound and the related geometric structures (Q670207) (← links)
- A geometric approach to rank metric codes and a classification of constant weight codes (Q780374) (← links)
- A study of \((x(q + 1), x; 2, q)\)-minihypers (Q849362) (← links)
- Nonexistence of some Griesmer codes over \(\mathbb{F}_q\) (Q898102) (← links)
- Classification of Griesmer codes and dual transform (Q1043574) (← links)
- The \(GF(p)\)-dimension of the codes generated by the classical point-line geometries over \(GF(p)\) (Q1261006) (← links)
- On the classification of geometric codes by polynomial functions (Q1904419) (← links)
- Characterization of two classes of codes that attain the Griesmer bound (Q2266696) (← links)
- On the minimum length of linear codes of dimension 5 (Q6658055) (← links)
