<p><P>The theory of algebraic function fields over finite fields has its origins in number theory. However, after Goppa`s discovery of algebraic geometry codes around 1980, many applications of function fields were found in different areas of mathematics and information theory, such as coding theory
Topics in Geometry, Coding Theory and Cryptography
โ Scribed by Arnaldo Garcia, Henning Stichtenoth (auth.), Arnaldo Garcia, Henning Stichtenoth (eds.)
- Publisher
- Springer Netherlands
- Year
- 2007
- Tongue
- English
- Leaves
- 210
- Series
- Algebra and Applications 6
- Edition
- 1
- Category
- Library
No coin nor oath required. For personal study only.
โฆ Subjects
Number Theory; Algebraic Geometry; Coding and Information Theory; Data Encryption
๐ SIMILAR VOLUMES
<P>The theory of algebraic function fields over finite fields has its origins in number theory. However, after Goppa`s discovery of algebraic geometry codes around 1980, many applications of function fields were found in different areas of mathematics and information theory, such as coding theory, s
The theory of algebraic function fields over finite fields has its origins in number theory. However, after Goppa`s discovery of algebraic geometry codes around 1980, many applications of function fields were found in different areas of mathematics and information theory. This book presents survey a
The theory of algebraic function fields over finite fields has its origins in number theory. However, after Goppa`s discovery of algebraic geometry codes around 1980, many applications of function fields were found in different areas of mathematics and information theory. This book presents survey a
<p><span>The theory of algebraic function fields over finite fields has its origins in number theory. However, after Goppa`s discovery of algebraic geometry codes around 1980, many applications of function fields were found in different areas of mathematics and information theory, such as coding the
</p>This textbook equips graduate students and advanced undergraduates with the necessary theoretical tools for applying algebraic geometry to information theory, and it covers primary applications in coding theory and cryptography. Harald Niederreiter and Chaoping Xing provide the first detailed di