Results 61 to 70 of about 2,953 (146)
Emergent Sasaki-Einstein geometry and AdS/CFT. [PDF]
Nat Commun, 2022 Berman RJ, Collins TC, Persson D.
europepmc +1 more source
Szegő Kernel Asymptotics on Complete Strictly Pseudoconvex CR Manifolds. [PDF]
J Geom Anal, 2022 Hsiao CY, Marinescu G, Wang H.
europepmc +1 more source
Existence and deformations of Kähler–Einstein metrics on smoothable Q-Fano varieties
, 2018 In this article we prove the existence of Kähler–Einstein metrics on Q-Gorenstein smoothable, K-polystable Q-Fano varieties, and we show how these metrics behave, in the Gromov–Hausdorff sense, under Q-Gorenstein ...
core +1 more source
Infinitesimal Einstein deformations of nearly Kähler metrics
, 2011 It is well known that every 6-dimensional strictly nearly Kähler manifold ( M , g , J ) (M,g,J) is Einstein with positive scalar curvature scal > 0 \
Andrei Moroianu, Uwe Semmelmann
core +1 more source
Pseudo-Riemannian geometry encodes information geometry in optimal transport. [PDF]
Inf Geom, 2022 Wong TL, Yang J.
europepmc +1 more source
Kähler-Einstein metrics on group compactifications
, 2015 Le résultat principal de cette thèse est l'obtention d'une condition nécessaire et suffisante pour l'existence d'une métrique de Kähler-Einstein sur une compactification bi-équivariante lisse et Fano d'un groupe complexe réductif connexe.
Delcroix, Thibaut
core
Kähler–Einstein metrics on Fano surfaces
, 2012 We give an exposition of a result of G. Tian, which says that a Fano surface admits a Kähler–Einstein metric precisely when the Lie algebra of holomorphic vector fields is ...
Valentino Tosatti, Tosatti, Valentino
core +1 more source
Métriques de Kähler-Einstein singulières
, 2013 In this thesis, the notion of Kähler-Einstein metric is central. After the pioneering works of Aubin and Yau (among others) who proved the existence of Kähler metrics with negative or zero Ricci curvature, mathematicians started to focus on various ...
BOUCKSOM, Sébastien +2 more
core
Induced almost para-Kähler Einstein metrics on cotangent bundles
In earlier work we have shown that for certain geometric structures on a smooth manifold $M$ of dimension $n$, one obtains an almost para-Kähler--Einstein metric on a manifold $A$ of dimension $2n$ associated to the structure on $M$.
Mettler, Thomas, Cap, Andreas
core +1 more source
Degenerating conic Kähler-Einstein metrics to the normal cone
56 pagesInternational audienceLet X be a Fano manifold of dimension at least 2 and D be a smooth divisor in a multiple of the anticanonical class, 1/α (-K_X) with α>1. It is well-known that Kähler-Einstein metrics on X with conic singularities along D
Guenancia, Henri, Biquard, Olivier
core +1 more source