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Noncommutative Rd via closed star product
Kupriyanov, Vladislav G., Vitale, P.
the Weyl star product on the dual of the Lie algebra. Then we construct a gauge operator relating the Weyl
Noncommutative elliptic theory. Examples
Savin A.Y., Sternin B.Y.
We study differential operators with coefficients in noncommutative algebras. As an algebra
ELLIPTIC THEORY FOR A GENERALIZATION OF NONCOMMUTATIVE TORUS
Zhuikov K.N.
We consider noncommutative operators of the form of finite linear combinations with coefficients
About the algebras generated by basic operators of mathematical analysis X, D and I
Maksimov V.M.
), and I (the integration operator) defined on a certain space of functions L. Weyl and Cauchy
Index of elliptic operators for diffeomorphisms of manifolds
Savin A., Sternin B.
We develop an elliptic theory for operators associated with a diffeomorphism of a closed smooth
Функции от возмущённых пар некоммутирующих диссипативных операторов
Александров А.Б., Пеллер В.В.
Let $f$ be a function belonging to the nonhomogeneous analytic Besov space $(\mathrm{Á}_{\infty,1
C*-algebra Positive Element Invertibility Criteria in Terms of L1-norms Equivalence and L ∞-norms Equivalence
Novikov A.
noncommutative
Commutators in $C*$-algebras and traces
Bikchentaev Airat Midkhatovich
decomposition of an operator $X\in \mathcal{B}(\mathcal{H})$. Then $X$ is a non-commutator if and only
Studies on Noncommutative Measure Theory in Kazan University (1968–2018)
Bikchentaev A., Sherstnev A.
of the participants of the scientific seminar “Operator algebras and their applications” at the Kazan University
On Solvability of Systems of Symbolic Polynomial Equations
Egorushkin, Oleg I., Kolbasina, Irina V., Safonov, Konstantin V., Егорушкин, Олег И., Колбасина, Ирина В., Сафонов, Константин В.
Approaches to solving the systems of non-commutative polynomial equations in the form of formal

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