Analysis of Properties of Quantum Hashing of binary
quantum hashing that allows one to represent binary sets as
quantum states. We show
On differential calculus on bialgebras and quantum groupsOn differential calculus on bialgebras and
quantum groups On differential calculus in bialgebras and quantum groupsOn differential calculus in bialgebras and
quantum groups Weyl algebras over quantum groups algebras is proved. Comodule structures that connect Weyl algebras with the Drinfeld
quantum double
THE ALGEBRA OF QUANTUM BOSONS, THE SCHUBERT FILTRATION, AND LUSZTIG BASESThe ''Schubert filtration'', defined by means of the
quantum Weyl
group, is considered in Drinfel
Automorphism Groups of Small (3,3)-homogeneous Logics does not exist. We also describe the automorphism
groups for such logics and construct (3,3)-homogeneos
Quantum hashing and Fourier transform group. We discuss its similarity to the well-known
Quantum Fourier Transform and show possible
Automorphism Groups of Small (3,3)-homogeneous Logics does not exist. We also describe the automorphism
groups for such logics and construct (3,3)-homogeneos