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Generalized scalar curvature and Ricci flow on compact Lie groups
Let $G$ be a compact connected semisimple Lie group, let $Q$ be a bi-invariant metric and let $ρ$ be its Cartan three-form. We prove that every left-invariant generalized Ricci flow with $[H_0]=[ρ]$ exists for all positive time and converges smoothly to a Bismut-Ricci-flat pair without rescaling or
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