Results 81 to 90 of about 9,550 (191)
Deformations of Kähler manifolds to normal bundles and restricted volumes of big classes [PDF]
David Witt Nyström
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Modeling General Asymptotic Calabi–Yau Periods
Abstract In the quest to uncovering the fundamental structures that underlie some of the asymptotic Swampland conjectures the authors initiate the general study of asymptotic period vectors of Calabi–Yau manifolds. The strategy is to exploit the constraints imposed by completeness, symmetry, and positivity, which are formalized in asymptotic Hodge ...
Brice Bastian +2 more
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Asymptotic base loci on hyper-Kähler manifolds [PDF]
Francesco Antonio Denisi +1 more
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A Kähler Einstein structure on the tangent bundle of a space form
We obtain a Kähler Einstein structure on the tangent bundle of a Riemannian manifold of constant negative curvature. Moreover, the holomorphic sectional curvature of this Kähler Einstein structure is constant.
Vasile Oproiu
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Bott manifolds with vanishing Futaki invariants for all Kähler classes [PDF]
Hajime Ono, Yuji Sano, Naoto Yotsutani
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Special geometry on the moduli space for the two-moduli non-Fermat Calabi–Yau
We clarify the recently proposed method for computing a special Kähler metric on a Calabi–Yau complex structure moduli space using the fact that the moduli space is a subspace of a particular Frobenius manifold. We use this method to compute a previously
Konstantin Aleshkin, Alexander Belavin
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On Warped Product Pointwise Pseudo-Slant Submanifolds of LCK-Manifolds and Their Applications
The concept of pointwise slant submanifolds of a Kähler manifold was presented by Chen and Garay. This research extends this notion to a more general setting, specifically in a locally conformal Kähler manifold. We study the pointwise pseudo-slant warped
Fatimah Alghamdi
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Frobenius integrability of certain $p$-forms on singular spaces
Demailly proved that on a smooth compact Kähler manifold the distribution defined by a holomorphic $p$-form with values in an anti-pseudoeffective line bundle is always integrable. We generalise his result to compact Kähler spaces with klt singularities.
Cao, Junyan, Höring, Andreas
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Intersections of Riemannian submanifolds. Variations on a theme by T.J. Frankel [PDF]
Let M^n be an n-dimensional complete connected Riemannian manifold with positive sectional curvature, and let V^r and W^s be two compact, totally geodesic submanifolds of dimensions r and s. In 1961 T.
T. Q. Binh, L. Ornea, L. Tam
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