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Some Classes of Linear Conjugation Problems for a Four-Dimensional Vector That Are Solvable in Closed Form
Kiyasov S.
to construct a canonical system of solutions to the linear conjugation problem and distinguish some classes
Products in categories of fractions and universal inversion of homomorphisms
Tronin S.
X, then finite direct products also exist in k[Σ -1] and the canonical functor k → k[Σ -1] preserves
Bringing the Subject Domain Ontology to Optimal Canonical Form
Karpuk, A.
A formal definition of the subject domain ontology is given. The concept of the canonical form of a
Evaluation of Possible Causes of Non-Predatory Mortality of Crustacean Zooplankton in a Small Siberian Reservoir
Dubovskaya, Olga P.
as possible causes of the mortality using multivariant canonical correlation analysis. Toxicity was discarded
Assessment of the state of the technical system in the presence of parametric perturbations and the absence of information about the input actions
Demyanov D.
of matrix canonization technology are formed. An algorithm is proposed for calculating the coefficients
On the representation of elements of a von Neumann algebra in the form of finite sums of products of projections. III. Commutators in C*-algebras
Bikchentaev A.
of the algebra is obtained. For the full matrix algebra the set of operators with canonical trace zero
Analytical synthesis of functional low-order observers
Asanov A., Dem’yanov D.
coefficients is reduced to a modal control problem. The proposed method is based on the matrix canonization
Products in categories of fractions and universal inversion of homomorphisms
Tronin S.
X, then finite direct products also exist in k[Σ -1] and the canonical functor k → k[Σ -1] preserves
A study of generalized hypergeometric Matrix functions via two-parameter Mittag-Leffler matrix function
Jain S., Goyal R., Oros G.I., Agarwal P., Momani S.
The main aim of this article is to study a new generalizations of the Gauss hypergeometric matrix
On Operators all of Which Powers have the same Trace
Bikchentaev A., Ivanshin P.
(A) : A∈ K A,ϕ } = { 0 , 1 , … , n} and det(A) ∈{0,1} for A= M n (ℂ) and ϕ = tr, the canonical trace. We

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