A smart approach for GPT cryptosystem based on rank codes
H Rashwan, EM Gabidulin… - 2010 IEEE International …, 2010 - ieeexplore.ieee.org
H Rashwan, EM Gabidulin, B Honary
2010 IEEE International Symposium on Information Theory, 2010•ieeexplore.ieee.orgThe concept of Public-key cryptosystem was innovated by McEliece's cryptosystem. The
public key cryptosystem based on rank codes was presented in 1991 by Gabidulin-
Paramonov-Trejtakov (GPT). The use of rank codes in cryptographic applications is
advantageous since it is practically impossible to utilize combinatoric decoding. This has
enabled using public keys of a smaller size. Respective structural attacks against this system
were proposed by Gibson and recently by Overbeck. Overbeck's attacks break many …
public key cryptosystem based on rank codes was presented in 1991 by Gabidulin-
Paramonov-Trejtakov (GPT). The use of rank codes in cryptographic applications is
advantageous since it is practically impossible to utilize combinatoric decoding. This has
enabled using public keys of a smaller size. Respective structural attacks against this system
were proposed by Gibson and recently by Overbeck. Overbeck's attacks break many …
The concept of Public-key cryptosystem was innovated by McEliece's cryptosystem. The public key cryptosystem based on rank codes was presented in 1991 by Gabidulin -Paramonov-Trejtakov (GPT). The use of rank codes in cryptographic applications is advantageous since it is practically impossible to utilize combinatoric decoding. This has enabled using public keys of a smaller size. Respective structural attacks against this system were proposed by Gibson and recently by Overbeck. Overbeck's attacks break many versions of the GPT cryptosystem and are turned out to be either polynomial or exponential depending on parameters of the cryptosystem. In this paper, we introduce a new approach, called the Smart approach, which is based on a proper choice of the distortion matrix X. The Smart approach allows for withstanding all known attacks even if the column scrambler matrix P over the base field F q .
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