The intersection of Commutative and Multivariate Cryptography contains studies of
cryptographic applications of the subsemigroups and subgroups of the affine Cremona …

Noncommutative cryptography is based on the applications of algebraic structures like
noncommutative groups, semigroups and noncommutative rings. Its intersection with …

We introduce large groups of quadratic transformations of a vector space over the finite
fields defined via symbolic computations with the usage of algebraic constructions of …

The families of bijective transformations $ G_n $ of affine space $ K^ n $ over general
commutative ring $ K $ of increasing order with the property of stability will be constructed …

Time dependent linguistic graphs over abelian group H are introduced. In the case $ H= K*
$ such bipartite graph with point set $ P= H^ n $ can be used for generation of Eulerian …

Algebraic Constructions of Extremal Graph Theory were efficiently used for the construction
of Low Density Parity Check Codes for satellite communication, constructions of stream …

Explicit constructions in Extremal Graph Theory give appropriate lower bounds for Turan
type problems. In the case of prohibited cycles, the explicit constructions can be used for …

Noncommutative cryptography is based on applications of algebraic structures like
noncommutative groups, semigroups and non-commutative rings. Its inter-section with …

We suggest new applications of protocols of Non-commutative cryptography defined in
terms of subsemigroups of Affine Cremona Semigroups over finite commutative rings and …

Noncommutative cryptography is based on applications of algebraic structures like
noncommutative groups, semigroups, and noncommutative rings. Its intersection with …