Details:
| Title | Systematic Encoding via Groebner Bases for a Class of Algebraic Geometric Goppa Codes | | Author(s) | Chris Heegard, John B. Little, Keith Saints | | Type | Article in Journal | | Abstract | Any linear code with a nontrivial automorphism has the structure of a module over a polynomial ring. The theory of Grobner bases for modules gives a compact description and implementation of a systematic encoder. We present examples of algebraic-geometric Goppa codes that can be encoded by these methods, including the one-point Hermitian codes |
| URL |
dx.doi.org/10.1109/18.476247 |
| Language | English | | Journal | IEEE Transactions on Information Theory | | Volume | 41 | | Number | 6, Part 1 | | Pages | 1752-1761 | | Year | 1995 | | Month | November | | Translation |
No | | Refereed |
No |
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