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- W2170216900 abstract "Let $Isupsetneq J$ be two square free monomial ideals of a polynomial algebra over a field generated in degree $geq 1$, resp. $geq 2$ . Almost always when $I$ contains precisely one variable, the other generators having degrees $geq 2$, if the Stanley depth of $I/J$ is $leq 2$ then the usual depth of $I/J$ is $leq 2$ too, that is the Stanley Conjecture holds in these cases." @default.
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- W2170216900 modified "2023-09-27" @default.
- W2170216900 title "Depth of some square free monomial ideals" @default.
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