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Quantum function algebras from finite-dimensional Nichols algebras
(European Mathematical Society, 2020-10)
We describe how to find quantum determinants and antipode formulas from braidedvector spaces using the FRT-construction and finite-dimensional Nichols algebras. It improvesthe construction of quantum function algebras using ...
Quantum subgroups of simple twisted quantum groups at roots of one
(American Mathematical Society, 2018-05)
Let G be a connected, simply connected simple complex algebraic group and let ɛ be a primitive ℓth root of unity with ℓ odd and coprime with 3 if G is of type G2. We determine all Hopf algebra quotients of the twisted ...
Algebras of distributions suitable for phase-space quantum mechanics. III. The dual space of the algebra L_b(S)
(1989-09)
The strong dual space of the topological algebra L_b(S), where S is
the Schwartz space of smooth declining functions on R, may be obtained
as an inductive limit of projective limits of Hilbert spaces. To that
end, we ...
Algebras of distributions suitable for phase‐space quantum mechanics. II. Topologies on the Moyal algebra
(1988-06-04)
The topology of the Moyal *-algebra may be defined in three ways: the
algebra may be regarded as an operator algebra over the space of
smooth declining functions either on the configuration space or on the
phase space ...
Finite-dimensional representations of hyper loop algebras
(Pacific Journal MathematicsBerkeleyEUA, 2007)
A NONASSOCIATIVE QUATERNION SCALAR FIELD THEORY
(World Scientific Publ Co Pte LtdSingaporeSingapura, 2013)
Typing Quantum Superpositions and Measurement
(Springer, 2017-12)
We propose a way to unify two approaches of non-cloning in quantum lambda-calculi. The first approach is to forbid duplicating variables, while the second is to consider all lambda-terms as algebraic-linear functions. We ...