Lie and Jordan algebras, their representations and generalizations
Bimodules over semisimple algebras in some classes of right alternative algebras
Specht property and graded polynomial identities for some non-associative algebras
Grant number: | 17/04846-2 |
Support Opportunities: | Research Grants - Visiting Researcher Grant - International |
Start date: | September 01, 2017 |
End date: | August 31, 2018 |
Field of knowledge: | Physical Sciences and Mathematics - Mathematics - Algebra |
Principal Investigator: | Ivan Chestakov |
Grantee: | Ivan Chestakov |
Visiting researcher: | Oleg Shashkov |
Visiting researcher institution: | Financial University under the Government of the Russian Federation, Russia |
Host Institution: | Instituto de Matemática e Estatística (IME). Universidade de São Paulo (USP). São Paulo , SP, Brazil |
Associated research grant: | 14/09310-5 - Algebraic structures and their representations, AP.TEM |
Abstract
The main objective of the project is to confirm the conjecture that every simple finite-dimensional right alternative unital superalgebra with associative-commutative even part is either associative or a superalgebra of Abelian type. It is also planned to study simple finite-dimensional right alternative superalgebras whose even part has a zero square. (AU)
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