Abstract
Let $(A,\mathfrak{m} )$ be a Gorenstein local ring, and let $M$ be an $A$ module of finite length and finite projective dimension. We prove that the Loewy length of $M$ is greater than or equal to the order of~$A$.
Citation
Tony J. Puthenpurakal. "On the Loewy length of modules of finite projective dimension." J. Commut. Algebra 9 (2) 291 - 301, 2017. https://doi.org/10.1216/JCA-2017-9-2-291
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