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Preprint Sep 2026

Gorenstein homological properties of n-trivial extensions of rings

We explicitly investigate Gorenstein projective, injective and flat modules over the $n$-trivial extension $R\ltimes_{n}M$ of a ring $R$ by an $R$-bimodule $M$. Assume that $fd(M^{\otimes_{R}i}_{R})<\infty$ and $pd(_{R}M^{\otimes_{R}i})<\infty$ for any $1\leq i\leq n$, $fd(\textbf{Z}(R)_{R\ltimes_{n}M})<\infty$ and $pd...

L. Mao · 0 citations
Sep 2026

Homological aspects of n -trivial extensions of rings

Let [Formula: see text] be the [Formula: see text]-trivial extension of a ring [Formula: see text] by an [Formula: see text]-bimodule [Formula: see text]. We first characterize projective, injective, flat and finitely generated modules over [Formula: see text]. Then we describe when the ring [Formula: see text] is left...

L. Mao · 1 citation

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