Commutative Algebra Methods for Coding Theory
Tohăneanu, Ştefan Ovidiu I.,
Commutative Algebra Methods for Coding Theory Ştefan Ovidiu I. Tohăneanu. - 1 online resource (X, 266 p.) - De Gruyter Studies in Mathematics , 97 0179-0986 ; .
Frontmatter -- Contents -- 1 Introduction -- 2 Preliminaries -- 3 Ideals generated by fold products of linear forms -- 4 Fat points defining linear codes -- 5 Evaluation codes -- 6 Additional topics -- Bibliography -- Index of notations -- Index
restricted access http://purl.org/coar/access_right/c_16ec
Mode of access: Internet via World Wide Web.
Stefan Ovidiu Tohaneanu, University of Idaho, USA.
In English.
9783111214795
10.1515/9783111214795 doi
MATHEMATICS / General.
MATHEMATICS / Algebra / General.
MATHEMATICS / Geometry / General.
Mindestabstand Dimension eines Ideals Duale lineare Formen Bewertungscode Minimum distance height of an ideal dual linear forms fat points evaluation code socle degree. Minimum distance, height of an ideal, dual linear forms, fat points, evaluation code, socle degree.
Commutative Algebra Methods for Coding Theory Ştefan Ovidiu I. Tohăneanu. - 1 online resource (X, 266 p.) - De Gruyter Studies in Mathematics , 97 0179-0986 ; .
Frontmatter -- Contents -- 1 Introduction -- 2 Preliminaries -- 3 Ideals generated by fold products of linear forms -- 4 Fat points defining linear codes -- 5 Evaluation codes -- 6 Additional topics -- Bibliography -- Index of notations -- Index
restricted access http://purl.org/coar/access_right/c_16ec
Mode of access: Internet via World Wide Web.
Stefan Ovidiu Tohaneanu, University of Idaho, USA.
In English.
9783111214795
10.1515/9783111214795 doi
MATHEMATICS / General.
MATHEMATICS / Algebra / General.
MATHEMATICS / Geometry / General.
Mindestabstand Dimension eines Ideals Duale lineare Formen Bewertungscode Minimum distance height of an ideal dual linear forms fat points evaluation code socle degree. Minimum distance, height of an ideal, dual linear forms, fat points, evaluation code, socle degree.
