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Delta sets for divisors supported in two pointsopen access
- Authors
- IWAN M. DUURSMA; 박승국
- Issue Date
- Sep-2012
- Publisher
- Academic Press
- Citation
- Finite Fields and their Applications, v.18, no.5, pp 865 - 885
- Pages
- 21
- Journal Title
- Finite Fields and their Applications
- Volume
- 18
- Number
- 5
- Start Page
- 865
- End Page
- 885
- ISSN
- 1071-5797
1090-2465
- Abstract
- In Duursma and Park (2010) [7], the authors formulate new coset bounds for algebraic geometric codes. The bounds give improved lower bounds for the minimum distance of algebraic geometric codes as well as improved thresholds for algebraic geometric linear secret sharing schemes. The bounds depend on the delta set of a coset and on the choice of a sequence of divisors inside the delta set. In this paper we give general properties of delta sets and we analyze sequences of divisors supported in two points on Hermitian and Suzuki curves.
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