Solving the Problem of Blockwise Isomorphism of Polynomials with Circulant Matrices

Author:

Hashimoto Yasufumi

Publisher

Springer International Publishing

Reference10 articles.

1. Bouillaguet, C., Faugére, J.-C., Fouque, P.-A., Perret, L.: Isomorphism of Polynomials: New Results (2009). http://citeseerx.ist.psu.edu/viewdoc/download;jsessionid=20524EF65899B40DEE494630B0574F53?doi=10.1.1.156.9570&rep=rep1&type=pdf

2. Casanova, A., Faugère, J.C., Macario-Rat, G., Patarin, J., Perret, L., Ryckeghem, J.: GeMSS: A Great Multivariate Short Signature. https://www-polsys.lip6.fr/Links/NIST/GeMSS.html

3. Chen, J., Tan, C.H., Li, X.: Practical cryptanalysis of a public key cryptosystem based on the morphism of polynomials problem. Tsinghua Sci. Technol. 23, 671–679 (2018)

4. Chen, M.-S., et al.: Rainbow Signature. https://www.pqcrainbow.org/

5. Lecture Notes in Computer Science;J-C Faugère,2006

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1. Solving the Problem of Blockwise Isomorphism of Polynomials with Circulant Matrices;IEICE Transactions on Fundamentals of Electronics, Communications and Computer Sciences;2023-03-01

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