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Wood, Jay - Department of Mathematics, Western Michigan University
Understanding Linear Codes of Constant Weight Using Virtual Linear Codes
The Development of Coding Theory over Finite Rings
Witt Theorems for Linear Codes
May 19, 2009 8:43 WSPC -Proceedings Trim Size: 9in x 6in wood-ankara-9x6-rev-051909 FOUNDATIONS OF LINEAR CODES DEFINED OVER
Code Equivalence and Finite Frobenius Rings
Extension Theorems for Linear Codes over Finite Rings
TRANSACTIONS OF THE AMERICAN MATHEMATICAL SOCIETY
SEMIGROUP RINGS AND THE EXTENSION THEOREM FOR LINEAR CODES
Highly symmetric weight functions on matrix rings
DUALITY FOR MODULES OVER FINITE RINGS AND APPLICATIONS TO CODING THEORY
Linear Codes over Z=(2 k of Constant Euclidean Weight
SEMIGROUP RINGS AND THE EXTENSION THEOREM FOR LINEAR CODES
Generalization. Suppose we have a game in which a player choosing k of n num-bers purchases r tickets, selecting numbers at random. For i = 1 to r, let Ai be
An Essay on Equivalence of Linear Codes, II
Codes of constant Lee or Euclidean weight
Witt Theorems for Linear Codes
Codes of constant Lee or Euclidean weight
Character-theoretic proofs of equivalence theorems
Contemporary Mathematics Weight Functions and the
Linear Codes over Z=(2 k ) of Constant Euclidean Weight
PROCEEDINGS OF THE AMERICAN MATHEMATICAL SOCIETY
A CODING-THEORETIC CHARACTERIZATION OF FINITE FROBENIUS RINGS
Int. J. Information and Coding Theory, Vol. 1, No. 4, 2010 429 Anti-isomorphisms, character modules and
Understanding Linear Codes of Constant Weight
Restrictions on Two-Weight Projective Linear Codes
An Essay on Equivalence of Linear Codes, III
In Honor of Vera Pless Equivalence of Linear Codes
LECTURE NOTES ON THE MACWILLIAMS IDENTITIES AND THE EXTENSION THEOREM
LECTURE NOTES ON DUAL CODES AND THE MACWILLIAMS IDENTITIES
ARITHMETIC PROGRESSIONS OF CONSTANT p-ADIC WEIGHT
Linear Codes over Z=2 of Constant Euclidean Weight
The Structure of Linear Codes of Constant Weight
An Essay on Equivalence of Linear Codes
Factoring the Semigroup Determinant of a Finite Commutative Chain Ring
DUALITY FOR MODULES OVER FINITE RINGS AND APPLICATIONS TO CODING THEORY
Codes of constant Lee or Euclidean weight Jay A. Wood
The Structure of Linear Codes of Constant Weight
Linear Codes over Z=(2 k of Constant Euclidean Weight
Codes of constant Lee or Euclidean weight Jay A. Wood
Linear Codes over Z=2 of Constant Euclidean Weight
The use of Frobenius rings in coding theory: a personal view
Contemporary Mathematics Weight Functions and the
Dual Codes over Finite Rings--Cautions and Compromises
Extension Theorems for Linear Codes over Finite Rings
Ring Involutions and Self-Dual Codes Jay A. Wood
Two Fundamental Theorems of MacWilliams
Two Fundamental Theorems of MacWilliams
Two Fundamental Theorems of MacWilliams
Finite Frobenius Rings as a Setting for Algebraic Coding Theory
The MacWilliams Identities Jay A. Wood
Finite Frobenius Rings and the MacWilliams Identities
Applications of Finite Frobenius Rings to Algebraic Coding Theory --
Relative One-Weight Codes Jay A. Wood
Characterizing Finite Frobenius Rings Via Coding Theory
APPLICATIONS OF FINITE FROBENIUS RINGS TO THE FOUNDATIONS OF ALGEBRAIC CODING THEORY
Applications of Finite Frobenius Rings to Algebraic Coding Theory --
The MacWilliams Identities Jay A. Wood