An example of a 6-dimensional flat almost Hermitian manifold

Franco Tricerri; Lieven Vanhecke

Displaying similar documents to “An example of a 6-dimensional flat almost Hermitian manifold”

On the first Chern class of a complex submanifold in an almost Hermitian manifold and the normal connection

Manuel Barros, Florentino G. Santos (1987)

Colloquium Mathematicae

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Almost Hermitian structures on the frame bundle of an almost Hermitian manifold

R. Castro, A. Tarrio (1990)

Annales Polonici Mathematici

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On the Sum of the Hermitian Scalar Curvatures of a Compact Hermitian Manifold.

Andrew Balas (1987)

Mathematische Zeitschrift

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From Sasakian 3-structures to quaternionic geometry

Yoshiyuki Watanabe, Hiroshi Mori (1998)

Archivum Mathematicum

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We construct a family of almost quaternionic Hermitian structures from an almost contact metric 3-structure and also do three kinds of quaternionic Kähler structures from a Sasakian 3-structure. In particular we have a generalization of the second main result of Boyer-Galicki-Mann [5].

Superminimal fibres in an almost Hermitian submersion

Bill Watson (2000)

Bollettino dell'Unione Matematica Italiana

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Se la varietà base, $N$ , di una submersione quasi-Hermitiana, $f : M \to N$ , è una $G_{1}$ -varietà e le fibre sono subvarietà superminimali, allora lo spazio totale, $M$ , è $G_{1}$ . Se la varietà base, $N$ , è Hermitiana e le fibre sono subvarietà bidimensionali e superminimali, allora lo spazio totale, $M$ , è Hermitiano.

The differential geometry of almost Hermitian almost contact metric submersions.

Tshikuna-Matamba, T. (2004)

International Journal of Mathematics and Mathematical Sciences

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On some Akivis-Goldberg type metrics.

Deszsz, Ryszard (2003)

Publications de l'Institut Mathématique. Nouvelle Série

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An anti-Kählerian Einstein structure on the tangent bundle of a space form

Vasile Oproiu, Neculai Papaghiuc (2005)

Colloquium Mathematicae

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In [11] we have considered a family of almost anti-Hermitian structures (G,J) on the tangent bundle TM of a Riemannian manifold (M,g), where the almost complex structure J is a natural lift of g to TM interchanging the vertical and horizontal distributions VTM and HTM and the metric G is a natural lift of g of Sasaki type, with the property of being anti-Hermitian with respect to J. Next, we have studied the conditions under which (TM,G,J) belongs to one of the eight classes of anti-Hermitian...

Generic submanifolds in almost Hermitian manifolds

Barbara Opozda (1988)

Annales Polonici Mathematici

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