A global mixed Hodge module P^H is built from local rank-one blocks at each node via Saito gluing; it realizes the corrected perverse object and the finite local vanishing sector.
Intersection Spaces, Perverse Sheaves and Type IIB String Theory
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For conifold degenerations, the corrected perverse sheaf on the central fiber is the unique minimal Verdier self-dual extension of the shifted constant sheaf across the node, with its rank-one contributions arising from the same nearby-cycle formalism.
Provides the foundational finite-node categorical formalization layer for corrected perverse and mixed-Hodge-module packages in conifold degenerations with finitely many nodes.
citing papers explorer
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Mixed Hodge Modules and Canonical Perverse Extensions for Multi-Node Conifold Degenerations
A global mixed Hodge module P^H is built from local rank-one blocks at each node via Saito gluing; it realizes the corrected perverse object and the finite local vanishing sector.
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Perverse Extensions and Limiting Mixed Hodge Structures for Conifold Degenerations
For conifold degenerations, the corrected perverse sheaf on the central fiber is the unique minimal Verdier self-dual extension of the shifted constant sheaf across the node, with its rank-one contributions arising from the same nearby-cycle formalism.
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Finite-Node Perverse Schobers and Corrected Extensions for Conifold Degenerations
Provides the foundational finite-node categorical formalization layer for corrected perverse and mixed-Hodge-module packages in conifold degenerations with finitely many nodes.