2024 |
Classifying simple superalgebras with automorphism and pseudoautomorphism |
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2024 |
Algebras with superautomorphism: simple algebras and codimension growth |
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2024 |
ON ALMOST POLYNOMIAL GROWTH OF PROPER CENTRAL POLYNOMIALS |
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2023 |
Trace Codimensions of Algebras and Their Exponential Growth |
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2022 |
Codimensions of algebras with additional structures |
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2022 |
Central polynomials of graded algebras: Capturing their exponential growth |
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2022 |
Matrix algebras with degenerate traces and trace identities |
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2022 |
Superalgebras: Polynomial identities and asymptotics |
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2021 |
Trace identities and almost polynomial growth |
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2021 |
Understanding star-fundamental algebras |
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2021 |
On Codimensions of Algebras with Involution |
Contributo in atti di convegno pubblicato in volume |
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2021 |
Trace Identities on Diagonal Matrix Algebras |
Contributo in atti di convegno pubblicato in volume |
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2020 |
Star-fundamental algebras: Polynomial identities and asymptotics |
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2020 |
Codimensions of star-algebras and low exponential growth |
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2019 |
Superalgebras with Involution or Superinvolution and Almost Polynomial Growth of the Codimensions |
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2018 |
Minimal star-varieties of polynomial growth and bounded colength |
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2017 |
Polynomial codimension growth of algebras with involutions and superinvolutions |
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2016 |
Polynomial growth and star-varieties |
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2016 |
On algebras of polynomial codimension growth |
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2016 |
Varieties of Algebras with Superinvolution of Almost Polynomial Growth |
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2015 |
Almost polynomial growth: Classifying varieties of graded algebras |
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2015 |
Graded algebras with polynomial growth of their codimensions |
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2014 |
MR3038546, Brešar, Matej; Klep, Igor A local-global principle for linear dependence of noncommutative polynomials. Israel J. Math. 193 (2013), no. 1, 71–82. (Reviewer: Daniela La Mattina) 16R99 |
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2014 |
Classifying the Minimal Varieties of Polynomial Growth |
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2013 |
MR2966998 Aljadeff, Eli; Kanel-Belov, Alexei Hilbert series of PI relatively free G-graded algebras are rational functions. Bull. Lond. Math. Soc. 44 (2012), no. 3, 520–532. (Reviewer: Daniela La Mattina) 16R10 (16W50) |
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2012 |
Varieties of superalgebras of polynomial growth |
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2012 |
MR2852326 Bekh-Ochir, C.; Rankin, S. A. Examples of associative algebras for which the T-space of central polynomials is not finitely based. Israel J. Math. 186 (2011), 333–347. (Reviewer: Daniela La Mattina) 16R10 |
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2011 |
Varieties of superalgebras of almost polynomial growth |
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2011 |
Graded polynomial identities and exponential growth |
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2010 |
The central polynomials of the infinite-dimensional unitary and nonunitary Grassmann algebras |
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2010 |
Graded polynomial identities and codimensions: computing the exponential growth |
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2009 |
Polynomial codimension growth of graded algebras |
Proceedings |
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2009 |
Graded central polynomials for the matrix algebra of order two |
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2009 |
Some results on ∗-minimal algebras with involution |
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2009 |
Characterizing varieties of colength ≤4 |
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2009 |
Polynomial growth and identities of superalgebras and star-algebras |
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2008 |
Rashkova, T. The Robson cubics for matrix algebras with involution (Acta Univ. Apulensis Math. Inform.). |
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2008 |
Varieties of Algebras of polynomial growth |
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2008 |
Varieties of Algebras of Polynomial Growth |
Proceedings |
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2008 |
Kemer, A; Averyanov, I. Some problems in PI-theory (Advances in algebra and combinatorics). |
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2008 |
Supervarieties and *-varieties of algebras of polynomial growth |
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2008 |
Some varieties of algebras of polynomial growth |
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2007 |
Matrix algebras of polynomial codimension growth |
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2007 |
Varieties of almost polynomial growth: classifying their subvarieties |
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2007 |
Varietà di algebre di crescita polinomiale |
Proceedings |
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2006 |
Polynomial identities on superalgebras: classifying linear growth |
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2006 |
Algebras with involution with linear codimension growth |
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2006 |
On algebras and superalgebras with linear codimension growth |
Proceedings |
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2005 |
Varieties of superalgebras of linear growth |
Proceedings |
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2005 |
PI-Algebras with slow codimension growth |
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2004 |
On the graded identities and cocharacters of the algebra of 3 × 3 matrices |
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