Towards an operad-based cryptography: Applications of commutative operads-key
cryptography. Commutative operads were introduced by S.N. Tronin in 2006. They are a special case of
algebraic Some new platforms for algebraic cryptography and one method of increasing the security groupoids and the commutative operads in
algebraic cryptography. Also, we introduce a general method
Towards an operad-based cryptography: Applications of commutative operads-key
cryptography. Commutative operads were introduced by S.N. Tronin in 2006. They are a special case of
algebraic Some new platforms for algebraic cryptography and one method of increasing the security groupoids and the commutative operads in
algebraic cryptography. Also, we introduce a general method
RSA cryptosystem for dedekind rings for the maximum possible
algebraic generalization of the classical RSA algorithm. We substitute ideals of a
RSA cryptosystem for dedekind rings for the maximum possible
algebraic generalization of the classical RSA algorithm. We substitute ideals of a
Mathematical methods in solutions of the problems presented at the Third International Students' Olympiad in CryptographyTokareva, N. N.,
Agievich, S. V.,
Idrisova, V.,
Kolomeec, N.,
Kutsenko, A.,
Oblaukhov, A.,
Shushuev, G.,
Gorodilova, A. The mathematical problems, presented at the Third International Students’ Olympiad in
Cryptography Some new platforms for Algebraic Cryptography, and one method of increasing the securitySome new platforms for
Algebraic Cryptography, and one method of increasing the security
Split-complex numbers in neural cryptographySplit-complex numbers in neural
cryptography