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- W3183170542 abstract "Let $P$ and $Q$ be finite posets and $R$ a commutative unital ring. In the case where $R$ is indecomposable, we prove that the $R$-linear isomorphisms between partial flag incidence algebras $I^3(P,R)$ and $I^3(Q,R)$ are exactly those induced by poset isomorphisms between $P$ and $Q$. We also show that the $R$-linear derivations of $I^3(P,R)$ are trivial." @default.
- W3183170542 created "2021-08-02" @default.
- W3183170542 creator A5032937519 @default.
- W3183170542 date "2021-07-16" @default.
- W3183170542 modified "2023-09-27" @default.
- W3183170542 title "Isomorphisms and derivations of partial flag incidence algebras" @default.
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