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Algebras of minimal multiplicative complexity
Чокаев Б. В.
Algebras of minimal multiplicative complexity
On a class of multiplicative-convolution equations
Salekhova L., Chebotareva E.
multiplicative-convolution equations in space A'+, where A'+ is the space of distributions on ℝ, which
On a class of multiplicative-convolution equations
Salekhova L., Chebotareva E.
multiplicative-convolution equations in space A'+, where A'+ is the space of distributions on ℝ, which
The minimal compound-complex sentence hierarchy
Mironova, G. V., Sheifel, N. A., Kostina, N. I., Blokhina, A. O., Tsurikova, L. V.
of the multiple compoundcomplex sentences and try to build up the structural models hierarchy of Minimal Compound-Complex
On multiplicative length of Jordan algebras
Сверчков С. Р.
On multiplicative length of Jordan algebras
Simple sandwich algebras
Koreshkov N.
© 2017, Allerton Press, Inc. We describe simple sandwich algebras with maximal multiplication space.
Minimal Algebras of Unary Multioperations
Peryazev, Nikolay A., Peryazeva, Yulia V., Sharankhaev, Ivan K., Перязев, Николай А., Перязева, Юлия В., Шаранхаев, Иван К.
of the main result: descriptions of the minimal algebras of unary multioperations of a finite rank. As a
Algebraic Geometry over Heyting Algebras
Nouri, Mahdiyeh, Нури, Махдия
In this article, we study the algebraic geometry over Heyting algebras and we investigate
Minimality of convergence in measure topologies on finite von Neumann algebras
Bikchentaev A.
We prove that the natural embedding of the metric ideal space on a finite von Neumann algebra M
Triangulation of n-tuple solvable lie algebras
Koreshkov N.
We prove an analog of the Lie theorem for finite-dimensional n-tuple solvable Lie algebras over

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