Results 121 to 130 of about 28,894 (211)
Essential constants for spatially homogeneous Ricci-flat manifolds of dimension 4+1 [PDF]
, 2004 T. Christodoulakis +2 more
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Mathematica Moravica, 2014 The object of the present paper is to study a special type of spacetime. It is proved that in a conformally flat (W RS)4 spacetime with non-zero scalar curvature the vector field p defined by ɡ(X, p) = E(X) is irrotational and the integral curves of the ...
Mallick Sahanous, Chand De Uday
doaj
A Construction of Complete Ricci-flat K��hler Manifolds
, 2008 a reference ...
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The Ricci curvature of half-flat manifolds [PDF]
, 2007 Tibra Ali, Gerald Cleaver
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UEG Week 2025 Poster Presentations
United European Gastroenterology Journal, Volume 13, Issue S8, Page S803-S1476, October 2025.
wiley +1 more source
Generalized teleparallel de Sitter geometries. [PDF]
Eur Phys J C Part Fields, 2023 Coley AA +3 more
europepmc +1 more source
Approximate Ricci-flat Metrics for Calabi-Yau Manifolds
We outline a method to determine analytic Kähler potentials with associated approximately Ricci-flat Kähler metrics on Calabi-Yau manifolds. Key ingredients are numerically calculating Ricci-flat Kähler potentials via machine learning techniques and fitting the numerical results to Donaldson's Ansatz. We apply this method to the Dwork family of quintic
Lee, Seung-Joo, Lukas, Andre
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CurvAGN: Curvature-based Adaptive Graph Neural Networks for Predicting Protein-Ligand Binding Affinity. [PDF]
BMC Bioinformatics, 2023 Wu J, Chen H, Cheng M, Xiong H.
europepmc +1 more source
Cocalibrated G_2-manifolds with Ricci flat characteristic connection
, 2013 Any 7-dimensional cocalibrated G_2-manifold admits a unique connection $\nabla$ with skew symmetric torsion. We study these manifolds under the additional condition that the $\nabla$-Ricci tensor vanishes. In particular, we describe their geometry in case of a maximal number of $\nabla$-parallel vector fields.
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Entropy Dissipation for Degenerate Stochastic Differential Equations via Sub-Riemannian Density Manifold. [PDF]
Entropy (Basel), 2023 Feng Q, Li W.
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