Results 81 to 90 of about 355 (178)
Harmonic morphisms between almost Hermitian manifolds
, 1995 We obtain conditions on the Lee form under which a holomorphic map between almost Hermitian manifolds is a harmonic map or morphism. Then we discuss under what conditions (i) the image of a holomorphic map from a cosymplectic manifold is also cosymplectic, (ii) a holomophic map with Hermitian image defines a Hermitian structure on its domain.
Gudmundsson, Sigmundur, Wood, John C.
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How "Berry Phase" Analysis of Non-Adiabatic Non-Hermitian Systems Reflects Their Geometry. [PDF]
Entropy (Basel), 2023 Jeynes C.
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SOME ALMOST HERMITIAN QUATERNION MANIFOLDS
Demonstratio Mathematica, 1974 Singh, K. D., Srivastava, Nilima
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Complex submanifolds in almost Hermitian manifolds
, 1987 A 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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Szegő Kernel Asymptotics on Complete Strictly Pseudoconvex CR Manifolds. [PDF]
J Geom Anal, 2022 Hsiao CY, Marinescu G, Wang H.
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\(CR\)-submanifolds of almost Hermitian manifolds
, 1994 \(CR\)-submanifolds are well studied in the case that \((M,g)\) is a Kähler manifold. In this paper, \((M,g)\), in general, is not Kähler. We examine the case of some classes of almost Hermitian manifolds, which generalize the Kähler case. In particular, the more interesting results are obtained for \(CR\)-submanifolds of quasi-Kähler, semi-Kähler, \({\
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TWO PROBLEMS FOR ALMOST HERMITIAN MANIFOLDS
Demonstratio Mathematica, 1977 Naveira, A. M., Vanhecke, Lieven
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Inequalities for the Casorati Curvature of Totally Real Spacelike Submanifolds in Statistical Manifolds of Type Para-Kähler Space Forms. [PDF]
Entropy (Basel), 2021 Chen BY, Decu S, Vîlcu GE.
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On Almost Norden Statistical Manifolds. [PDF]
Entropy (Basel), 2022 Samereh L, Peyghan E, Mihai I.
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On Multimatrix Models Motivated by Random Noncommutative Geometry II: A Yang-Mills-Higgs Matrix Model. [PDF]
Ann Henri Poincare, 2022 Perez-Sanchez CI.
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