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A new geometric flow over Kahler manifolds

机译:Kahler歧管的新几何流量

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In this paper, we introduce a geometric flow for Kahler metrics omega(t) coupled with closed (1, 1)-forms alpha(t) on a compact Kahler manifold, whose stationary solution is a constant scalar curvature Kahler (cscK) metric, coupled with a harmonic (1, 1)-form. We establish the long-time existence, i.e., assuming the initial (1, 1)-form alpha is nonnegative, then the flow exists as long as the norm of the Riemannian curvature tensors are bounded.
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