Article
Open Access
Some applications of the theory of harmonic integrals
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Shin-ichi Matsumura
Published/Copyright:
July 8, 2015
Received: 2014-11-25
Accepted: 2015-6-3
Published Online: 2015-7-8
© 2015 Shin-ichi Matsumura
Articles in the same Issue
- Regular articles
- The Fujiki class and positive degree maps
- Compact lcK manifolds with parallel vector fields
- Holomorphic Poisson Cohomology
- Vector bundles of finite rank on complete intersections of finite codimension in ind-Grassmannians
- Geometry of some twistor spaces of algebraic dimension one
- A note on Berezin-Toeplitz quantization of the Laplace operator
- Invariant torsion and G2-metrics
- Duality of Hodge numbers of compact complex nilmanifolds
- Equivariant principal bundles for G–actions and G–connections
- Topical Issue: Complex geometry and Lie groups
- A complete classification of four-dimensional paraKähler Lie algebras
- Some applications of the theory of harmonic integrals
- Formality and the Lefschetz property in symplectic and cosymplectic geometry
- The even Clifford structure of the fourth Severi variety
Keywords for this article
Injectivity theorems;
Singular metrics;
Multiplier ideal sheaves;
The theory of harmonic integrals;
L2-methods
Creative Commons
BY-NC-ND 3.0
Articles in the same Issue
- Regular articles
- The Fujiki class and positive degree maps
- Compact lcK manifolds with parallel vector fields
- Holomorphic Poisson Cohomology
- Vector bundles of finite rank on complete intersections of finite codimension in ind-Grassmannians
- Geometry of some twistor spaces of algebraic dimension one
- A note on Berezin-Toeplitz quantization of the Laplace operator
- Invariant torsion and G2-metrics
- Duality of Hodge numbers of compact complex nilmanifolds
- Equivariant principal bundles for G–actions and G–connections
- Topical Issue: Complex geometry and Lie groups
- A complete classification of four-dimensional paraKähler Lie algebras
- Some applications of the theory of harmonic integrals
- Formality and the Lefschetz property in symplectic and cosymplectic geometry
- The even Clifford structure of the fourth Severi variety