$$\partial \bar\partial }$$ ∂ ∂ ¯ -lemma and p-Kähler structures on families of solvmanifolds
- Location
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Deutsche Nationalbibliothek Frankfurt am Main
- Extent
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1 Online-Ressource.
- Language
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Englisch
- Bibliographic citation
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$$\partial \bar\partial }$$ ∂ ∂ ¯ -lemma and p-Kähler structures on families of solvmanifolds ; volume:308 ; number:3 ; day:20 ; month:10 ; year:2024 ; pages:1-17 ; date:11.2024
Mathematische Zeitschrift ; 308, Heft 3 (20.10.2024), 1-17, 11.2024
- Creator
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Cattaneo, Andrea
Tomassini, Adriano
- Contributor
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SpringerLink (Online service)
- DOI
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10.1007/s00209-024-03612-7
- URN
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urn:nbn:de:101:1-2501282121321.263023321514
- Rights
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Open Access; Der Zugriff auf das Objekt ist unbeschränkt möglich.
- Last update
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15.08.2025, 7:36 AM CEST
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Associated
- Cattaneo, Andrea
- Tomassini, Adriano
- SpringerLink (Online service)
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A New Application of the $$\bar{\partial }}$$ ∂ ¯ -Method
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Lemma I. - Lemma III.
Constructions and Closure Properties for Partial and Complete Automaton Structures
Deformations of higher-page analogues of $$\partial {\bar{\partial }}}$$ ∂ ∂ ¯ -manifolds
Generalizing empirical adequacy II: partial structures
Geometric structures arising from partial differential equations
Partial valuation structures for qualitative soft constraints
A New Application of the $$\bar{\partial }}$$ ∂ ¯ -Method
Partial norms
Partial Reliance
Partial Deconfinement
Partial Isomorphism
Estimates for the $$\bar{\partial }}$$ ∂ ¯ -Equation on Canonical Surfaces
Lemma I. - Lemma III.
Constructions and Closure Properties for Partial and Complete Automaton Structures
Deformations of higher-page analogues of $$\partial {\bar{\partial }}}$$ ∂ ∂ ¯ -manifolds
Generalizing empirical adequacy II: partial structures
Geometric structures arising from partial differential equations
Partial valuation structures for qualitative soft constraints
A New Application of the $$\bar{\partial }}$$ ∂ ¯ -Method
Partial norms
Partial Reliance
Partial Deconfinement
Partial Isomorphism
Estimates for the $$\bar{\partial }}$$ ∂ ¯ -Equation on Canonical Surfaces
Lemma I. - Lemma III.