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3 votes
1 answer
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How can I determine the monodromy of this variation of mixed hodge structures?

Consider the variation of mixed hodge structures which generates at the origin: $$ f:X = \text{Proj}\left( \frac{\mathbb{C}[t][x,y,z]}{(xy(x + y + tz))} \right) \to \mathbb{A}^1_t $$ How can I compute the monodromy
54321user's user avatar
  • 1,716
23 votes
2 answers
2k views

What are examples of D-modules that I should have in mind while learning the theory?

What are examples of D-modules, which demonstrate monodromy D-modules on nontrivial spaces, such as projective curves or surfaces D-modules with support on a singular space (so I can apply Kashiwara's …
54321user's user avatar
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4 votes

What are examples of D-modules that I should have in mind while learning the theory?

one useful example: Consider the $\mathcal{D}_{\mathbb{A}^1}$-module $$ \frac{\mathcal{D}_{\mathbb{A}^1}}{\mathcal{D}_{\mathbb{A}^1}(t\partial_t - \beta)} $$ is a local system on $\mathbb{C}^*$ with monodromy
54321user's user avatar
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4 votes
0 answers
198 views

How can I describe the monodromy of this variation of singular curves?

Around these points I can use the picard-lefschetz formula to describe the monodromy, but I am at a loss as to how to describe the monodromy around $t=1$. Are there any tools for accomplishing this? …
54321user's user avatar
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