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An IND-CPA Analysis of a Cryptosystem Based on Bivariate Polynomial Reconstruction Problem
by
Kamel Ariffin, Muhammad Rezal
, Yap, Timothy Tzen Vun
, Lau, Terry Shue Chien
, Yusof, Siti Nabilah
, Salim, Nur Raidah
, Yip, Sook-Chin
in
11T71
/ 94A60
/ Algorithms
/ Bivariate analysis
/ Cryptography
/ Design
/ Designers
/ Indistinguishable Chosen-Plaintext Attack
/ Mathematical problems
/ Mathematical research
/ MSC
/ Polynomial Reconstruction Problem
/ Polynomials
/ post-quantum cryptography
/ Quantum computing
/ Quantum cryptography
/ Reconstruction
2023
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An IND-CPA Analysis of a Cryptosystem Based on Bivariate Polynomial Reconstruction Problem
by
Kamel Ariffin, Muhammad Rezal
, Yap, Timothy Tzen Vun
, Lau, Terry Shue Chien
, Yusof, Siti Nabilah
, Salim, Nur Raidah
, Yip, Sook-Chin
in
11T71
/ 94A60
/ Algorithms
/ Bivariate analysis
/ Cryptography
/ Design
/ Designers
/ Indistinguishable Chosen-Plaintext Attack
/ Mathematical problems
/ Mathematical research
/ MSC
/ Polynomial Reconstruction Problem
/ Polynomials
/ post-quantum cryptography
/ Quantum computing
/ Quantum cryptography
/ Reconstruction
2023
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An IND-CPA Analysis of a Cryptosystem Based on Bivariate Polynomial Reconstruction Problem
by
Kamel Ariffin, Muhammad Rezal
, Yap, Timothy Tzen Vun
, Lau, Terry Shue Chien
, Yusof, Siti Nabilah
, Salim, Nur Raidah
, Yip, Sook-Chin
in
11T71
/ 94A60
/ Algorithms
/ Bivariate analysis
/ Cryptography
/ Design
/ Designers
/ Indistinguishable Chosen-Plaintext Attack
/ Mathematical problems
/ Mathematical research
/ MSC
/ Polynomial Reconstruction Problem
/ Polynomials
/ post-quantum cryptography
/ Quantum computing
/ Quantum cryptography
/ Reconstruction
2023
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An IND-CPA Analysis of a Cryptosystem Based on Bivariate Polynomial Reconstruction Problem
Journal Article
An IND-CPA Analysis of a Cryptosystem Based on Bivariate Polynomial Reconstruction Problem
2023
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Overview
The Polynomial Reconstruction Problem (PRP) was introduced in 1999 as a new hard problem in post-quantum cryptography. Augot and Finiasz were the first to design a cryptographic system based on a univariate PRP, which was published at Eurocrypt 2003 and was broken in 2004. In 2013, a bivariate PRP was proposed. The design is a modified version of Augot and Finiasz’s design. Our strategic method, comprising the modified Berlekamp–Welch algorithm and Coron strategies, allowed us to obtain certain secret parameters of the bivariate PRP. This finding resulted in us concluding that the bivariate PRP is not secure against Indistinguishable Chosen-Plaintext Attack (IND-CPA).
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MDPI AG
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