Constructing Algebraic Geometry Codes on the Normalization of a Singular Cab Curve
Summary :
When we have a singular Cab curve with many rational points, we had better to construct linear codes on its normalization rather than the original curve. The only obstacle to construct linear codes on the normalization is finding a basis of L(
- Publication
- IEICE TRANSACTIONS on Fundamentals Vol.E82-A No.9 pp.1981-1986
- Publication Date
- 1999/09/25
- Publicized
- Online ISSN
- DOI
- Type of Manuscript
- PAPER
- Category
- Information Theory and Coding Theory
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Ryutaroh MATSUMOTO, "Constructing Algebraic Geometry Codes on the Normalization of a Singular Cab Curve" in IEICE TRANSACTIONS on Fundamentals,
vol. E82-A, no. 9, pp. 1981-1986, September 1999, doi: .
Abstract: When we have a singular Cab curve with many rational points, we had better to construct linear codes on its normalization rather than the original curve. The only obstacle to construct linear codes on the normalization is finding a basis of L(
URL: https://global.ieice.org/en_transactions/fundamentals/10.1587/e82-a_9_1981/_p
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@ARTICLE{e82-a_9_1981,
author={Ryutaroh MATSUMOTO, },
journal={IEICE TRANSACTIONS on Fundamentals},
title={Constructing Algebraic Geometry Codes on the Normalization of a Singular Cab Curve},
year={1999},
volume={E82-A},
number={9},
pages={1981-1986},
abstract={When we have a singular Cab curve with many rational points, we had better to construct linear codes on its normalization rather than the original curve. The only obstacle to construct linear codes on the normalization is finding a basis of L(
keywords={},
doi={},
ISSN={},
month={September},}
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TY - JOUR
TI - Constructing Algebraic Geometry Codes on the Normalization of a Singular Cab Curve
T2 - IEICE TRANSACTIONS on Fundamentals
SP - 1981
EP - 1986
AU - Ryutaroh MATSUMOTO
PY - 1999
DO -
JO - IEICE TRANSACTIONS on Fundamentals
SN -
VL - E82-A
IS - 9
JA - IEICE TRANSACTIONS on Fundamentals
Y1 - September 1999
AB - When we have a singular Cab curve with many rational points, we had better to construct linear codes on its normalization rather than the original curve. The only obstacle to construct linear codes on the normalization is finding a basis of L(
ER -
English
