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On the homogeneous distance of negacyclic codes over Z_2^a
ZHU Shixin *,KAI Xiaoshan #
School of Mathematics, Hefei University of Technology
*Correspondence author
#Submitted by
Subject:
Funding:
Specialized Research Fund for the Doctoral Pragram of High Education (No.No.200803590003) and the Foundamental Research Fund for the Central Universities)
In this paper, we investigate the homogeneous distance of negacyclic codes over Z_2^a of any length. We determine the torsion codes of a negacyclic code over Z_2^a for a given length. Using the higher torsion codes, we give a bound for the homogeneous distance of negacyclic codes over Z_2^a of any length. The exact homogeneous distance of some negacyclic codes over Z_2^a is also obtained.