2023Unpublished venueRequires access

McEliece-type cryptosystem based on correction of errors and erasures

Evgenii Krouk, Grigory Kabatiansky, Cédric Tavernier

Open publisher page 3 citations

Abstract

Recently, a modification of the classical McEliece cryptosystem has been proposed by introducing an auxiliary matrix, by which an artificial error vector is multiplied. The system was broken. In this work, we propose a simpler attack on the system, and at the same time, we propose a generalization of the system, free from the identified shortcomings. We assume that the new scheme is at least as secure as McEliece’s cryptosystem.

About this research paper

What this paper is about

Recently, a modification of the classical McEliece cryptosystem has been proposed by introducing an auxiliary matrix, by which an artificial error vector is multiplied. The system was broken. In this work, we propose a simpler attack on the system, and at the same time, we propose a generalization of the system, free from the identified shortcomings. We assume that the new scheme is at least as secure as McEliece’s cryptosystem.

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OpenAlex reports 3 citations for this work. Citation counts describe recorded attention and do not establish research quality.

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Available abstract

Recently, a modification of the classical McEliece cryptosystem has been proposed by introducing an auxiliary matrix, by which an artificial error vector is multiplied. The system was broken. In this work, we propose a simpler attack on the system, and at the same time, we propose a generalization of the system, free from the identified shortcomings. We assume that the new scheme is at least as secure as McEliece’s cryptosystem.

Key concepts: McEliece cryptosystem, Cryptosystem, Computer science, Type (biology), Arithmetic, Theoretical computer science, Algorithm, Mathematics

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