Definition 31.5.1. Let X be a scheme. Let \mathcal{F} be a quasi-coherent sheaf on X.
We say x \in X is weakly associated to \mathcal{F} if the maximal ideal \mathfrak m_ x is weakly associated to the \mathcal{O}_{X, x}-module \mathcal{F}_ x.
We denote \text{WeakAss}(\mathcal{F}) the set of weakly associated points of \mathcal{F}.
The weakly associated points of X are the weakly associated points of \mathcal{O}_ X.
Comments (0)
There are also: