Universal curvature identities and Euler-Lagrange formulas for Kähler manifolds
DOI10.2969/jmsj/06820459zbMath1353.53024arXiv1311.2622OpenAlexW2962941974WikidataQ125811802 ScholiaQ125811802MaRDI QIDQ296528
Kouei Sekigawa, Peter B. Gilkey, Jeong Hyeong Park
Publication date: 23 June 2016
Published in: Journal of the Mathematical Society of Japan (Search for Journal in Brave)
Full work available at URL: https://arxiv.org/abs/1311.2622
Global differential geometry of Hermitian and Kählerian manifolds (53C55) Characteristic classes and numbers in differential topology (57R20) Local differential geometry of Hermitian and Kählerian structures (53B35) Differential geometry of symmetric spaces (53C35)
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Cites Work
- Curvature identities derived from the integral formula for the first Pontrjagin number
- Universal curvature identities. II.
- Dimensional curvature identities on pseudo-Riemannian geometry
- Universal curvature identities
- Complex analytic coordinates in almost complex manifolds
- Invariant tensors under the real representation of unitary group and their applications
- Some remarks on tensor invariants of \(O(n), U(n), Sp(n)\)
- Variational properties of the Gauss-Bonnet curvatures
- Curvature and the eigenvalues of the Dolbeault complex for Kaehler manifolds
- A curvature identity on a 4-dimensional Riemannian manifold
- On the heat equation and the index theorem
- Curvature and the eigenvalues of the Laplacian for elliptic complexes
- A simple intrinsic proof of the Gauss-Bonnet formula for closed Riemannian manifolds
- UNIVERSAL CURVATURE IDENTITIES III
- Double forms, curvature structures and the $(p,q)$-curvatures
- Quelques formules de variation pour une structure riemannienne
- Unnamed Item
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