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Homogeneously simple associative algebrasWe prove that every finite-dimensional homogeneously simple associative algebra over
Diophantine Equation Generated by the Maximal Subfield of a Circular Field)),$ the form $N_{L_9}(\gamma)=f(x, y, z)$ is found and the Diophantine equation $f(x,y,z)=a$ is solved. A
Invariants and rings of quotients of H-semiprime H-module algebras satisfying a polynomial identity© 2016, Allerton Press, Inc.We consider an action of a finite-dimensional Hopf algebra H on a PI-algebra
On the ideals of a C*-algebra generated by a family of partial isometries and multipliers© 2015, Pleiades Publishing, Ltd. The C*-subalgebra of the algebra of all bounded operators
Finite-dimensional homogeneously simple algebras of associative typeIn this paper, we describe finite-dimensional homogeneously simple algebras of associative type
Categoricity Spectra for Polymodal Algebras for polymodal algebras (i.e., Boolean algebras with distinguished modalities). We prove that the class
Categoricity Spectra for Polymodal Algebras algebras (i.e., Boolean algebras with distinguished modalities). We prove that the class of polymodal
Lie algebras of H-projective motions of Kähler manifolds of constant holomorphic sectional curvatureIn the paper, the Lie algebras of infinitesimal H-projective transformations with 2n
Paranormal elements in normed algebra© Allerton Press, Inc., 2018. For a normed algebra A and natural numbers k we introduce
On operator monotone and operator convex functions function f: R+ → R with respect to any C*-algebra. We obtain an estimate for the measure of noncompactness
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