摘要
This paper addresses the question how often the square code of an arbitrary l-dimensional subcode of the code GRS (k) (a, b) is exactly the code GRS(2k-1)(a, b * b). To answer this question we first introduce the notion of gaps of a code which allows us to characterize such subcodes easily. This property was first used and stated by Wieschebrink where he applied the Sidelnikov-Shestakov attack to break the Berger-Loidreau cryptosystem.
- 出版日期2013-1