6533b824fe1ef96bd127fea9
RESEARCH PRODUCT
Central Polynomials of Algebras and Their Growth
Mikhail ZaicevAntonio Giambrunosubject
PolynomialPure mathematicsExponential growthCodimensionAlgebra over a fieldMeasure (mathematics)Noncommutative geometryMathematicsdescription
A polynomial in noncommutative variables taking central values in an algebra A is called a central polynomial of A. For instance the algebra of k × k matrices has central polynomials. For general algebras the existence of central polynomials is not granted. Nevertheless if an algebra has such polynomials, how can one measure how many are there?
| year | journal | country | edition | language |
|---|---|---|---|---|
| 2020-11-27 |