Let A be an associative algebra over a ﬁeld F of characteristic zero and let c_n(A), n = 1,2,..., be the sequence of codimensions of A. It is well-known that c_n(A), n = 1,2,..., cannot have intermediate growth, i.e., either is polynomially bounded or grows exponentially. Here we present some results on algebras whose sequence of codimensions is polynomially bounded.
|Numero di pagine||9|
|Rivista||SÃO PAULO JOURNAL OF MATHEMATICAL SCIENCES|
|Stato di pubblicazione||Published - 2016|
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