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A Preserved Geometric Property Along the Second Ricci Flow on Noncompact Almost Hermitian Manifolds
Bulletin of the Iranian Mathematical Society, 2023Masaya Kawamura
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A report on almost quaternionic Hermitian manifolds
1995Let \(M^{4n}\) be a \(4n\)-dimensional manifold. An almost hypercomplex Hermitian structure on \(M^{4n}\) is defined by a pair \((H,g)\) on \(M^{4n}\), where \(H=(J_\alpha )_{\alpha =1,2,3}\) is an almost hypercomplex structure on \(M^{4n}\) and \(g\) is a Riemannian metric on \(M^{4n}\) which is Hermitian with respect to \(H\).
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Spectral geometry for almost isospectral hermitian manifolds
Geometriae Dedicata, 1993The author studies the relationship between the spectral geometry of a Riemannian manifold and its holomorphic geometry. Let \(\lambda_{n}^{p,q}\) be the eigenvalues of the complex Laplacian on forms of type \((p,q)\). One says two Hermitian manifolds are strongly \(\alpha\) isospectral if for all \((p,q)\) \[ sup_{n\rightarrow\infty}\mid\lambda_{n ...
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Estimates for the Hessian Equation on Compact Almost Hermitian Manifolds
Results in Mathematics, 2021Masaya Kawamura
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Complex submanifolds in almost Hermitian manifolds
1987A complex hypersurface M in an almost Hermitian manifold is called a \(\sigma\)-hypersurface if the second fundamental form \(\sigma\) and the almost complex structure J satisfy \(\sigma (X,JY)=\sigma (JX,Y)=J\sigma (X,Y)\) for X, Y tangent to M. The main purpose of this article is to obtain some equivalent conditions for a \(\sigma\)-hypersurface to ...
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The Second Hessian Type Equation on Almost Hermitian Manifolds
Frontiers of MathematicsJianchun Chu, Liding Huang, Xiaohua Zhu
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The holomorphic d-scalar curvature on almost Hermitian manifolds
Science China Mathematics, 2023Jianquan Ge, Ge Jianquan
exaly
CONFORMAL HEMI-SLANT SUBMERSIONS FROM ALMOST HERMITIAN MANIFOLDS
, 2020Sumeet Kumar +3 more
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