Pages that link to "Item:Q1345935"
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The following pages link to Logarithmic embeddings of varieties with normal crossings and mixed Hodge structures (Q1345935):
Displaying 24 items.
- Stable logarithmic maps to Deligne-Faltings pairs. II (Q461938) (← links)
- Moduli of log mixed Hodge structures (Q617800) (← links)
- Motivic integral of \(K3\) surfaces over a non-Archimedean field (Q645217) (← links)
- Signs in weight spectral sequences, monodromy-weight conjectures, log Hodge symmetry and degeneration of surfaces (Q879770) (← links)
- Mixed Hodge structures on log smooth degenerations (Q925099) (← links)
- On log Hodge structures of higher direct images (Q1282073) (← links)
- Log smooth deformation theory (Q1362544) (← links)
- log Betti cohomology, log étale cohomology, and log de Rham cohomology of log schemes over \(\mathbb{C}\) (Q1807693) (← links)
- The relative log Poincaré lemma and relative log de Rham theory (Q1974814) (← links)
- Monodromy and log geometry (Q2289395) (← links)
- A projection formula for \(\log\) smooth varieties in \(\log\) étale cohomology (Q2475971) (← links)
- Toroidal crossings and logarithmic structures. (Q2490797) (← links)
- Mixed Hodge structures on log deformations (Q2504913) (← links)
- Superpotentials from singular divisors (Q2686458) (← links)
- Some refinements of the Deligne-Illusie theorem (Q2691619) (← links)
- Perverse curves and mirror symmetry (Q2832761) (← links)
- Log-concavity of Milnor algebras for projective hypersurfaces (Q2972774) (← links)
- Analytic Log Picard Varieties (Q3537504) (← links)
- LOGARITHMIC HEAT PROJECTIVE OPERATORS (Q4678651) (← links)
- Smoothing toroidal crossing spaces (Q5011161) (← links)
- Polarizations on limiting mixed Hodge structures (Q5174922) (← links)
- ON ALGEBRAIC HYPERBOLICITY OF LOG VARIETIES (Q5315550) (← links)
- Recovery of vanishing cycles by log geometry (Q5937392) (← links)
- Limiting mixed Hodge structures on the relative log de Rham cohomology groups of a projective semistable log smooth degeneration (Q6116728) (← links)
