Local and global invariant cycle theorems for Hodge modules
Morihiko Saito
TL;DR
This paper demonstrates that the local and global invariant cycle theorems for Hodge modules can be derived straightforwardly from the general theory, providing insights into their foundational aspects.
Contribution
It offers a simplified derivation of the invariant cycle theorems for Hodge modules using the general theory, with additional remarks on related research.
Findings
Invariant cycle theorems follow from the general theory
Simplified proofs for Hodge modules
Remarks on related literature
Abstract
We show that the local and global invariant cycle theorems for Hodge modules follow easily from the general theory. We also give some remarks about related papers.
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Taxonomy
TopicsAlgebraic Geometry and Number Theory · Commutative Algebra and Its Applications · Homotopy and Cohomology in Algebraic Topology