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SUMMARY:Romina Arroyo (Universidad Nacional de C\\'ordoba and CONICET)
DTSTART:20201029T140000Z
DTEND:20201029T150000Z
DTSTAMP:20260423T024447Z
UID:GeoSem/4
DESCRIPTION:Title: <a href="https://researchseminars.org/talk/GeoSem/4/">T
 he prescribed Ricci curvature problem for naturally reductive metrics on s
 imple Lie groups</a>\nby Romina Arroyo (Universidad Nacional de C\\'ordoba
  and CONICET) as part of Geometry Seminar - University of Florence\n\n\nAb
 stract\nThe prescribed Ricci curvature problem consists in finding a Riema
 nnian metric $g$ and a real number $c>0$ satisfying\n\\[\n\\operatorname{R
 ic} (g) = c T\,\n\\]\nfor some fixed symmetric $(0\, 2)$-tensor field $T$ 
 on a manifold $M\,$ where $\\operatorname{Ric} (g)$ denotes the Ricci curv
 ature of $g.$\n\nThe aim of this talk is to discuss this problem within th
 e class of left-invariant naturally reductive metrics when $M$ is a simple
  Lie group\, and present recently obtained results in this setting. \n\nTh
 is talk is based on joint works with Mark Gould (The University of Queensl
 and) Artem Pulemotov (The University of Queensland) and Wolfgang Ziller (U
 niversity of Pennsylvania).\n
LOCATION:https://researchseminars.org/talk/GeoSem/4/
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