Title of article
The extension problem for Lee and Euclidean weights
Author/Authors
langevin, philippe université de toulon - laboratoire imath, France , wood, jay a. western michigan university - department of mathematics, Kalamazoo, USA
From page
207
To page
217
Abstract
The extension problem is solved for the Lee and Euclidean weights over three families of rings of the form Z/NZ: N = 2^l+1, N = 3^l+1, or N = p = 2q + 1 with p and q prime. The extension problem is solved for the Euclidean PSK weight over Z/NZ for all N.
Keywords
Extension problem , Lee weight , Euclidean weight , Egalitarian weight
Journal title
Journal Of Algebra Combinatorics Discrete Structures and Applications
Journal title
Journal Of Algebra Combinatorics Discrete Structures and Applications
Record number
2650175
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