Pages that link to "Item:Q2109390"
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The following pages link to MacWilliams extension property for arbitrary weights on linear codes over module alphabets (Q2109390):
Displaying 8 items.
- MacWilliams extension theorems and the local-global property for codes over Frobenius rings (Q479273) (← links)
- Weighted modules and representations of codes (Q1582950) (← links)
- The extension theorem for the Lee and Euclidean weights over \(\mathbb{Z}/p^k \mathbb{Z}\) (Q1621576) (← links)
- Geometric approach to the MacWilliams extension theorem for codes over module alphabets (Q1675486) (← links)
- Two approaches to the extension problem for arbitrary weights over finite module alphabets (Q2043867) (← links)
- Relative one-weight linear codes (Q2248645) (← links)
- The extension theorem for Lee and Euclidean weight codes over integer residue rings (Q2416934) (← links)
- FOUNDATIONS OF LINEAR CODES DEFINED OVER FINITE MODULES: THE EXTENSION THEOREM AND THE MACWILLIAMS IDENTITIES (Q3645840) (← links)
