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- W2074385989 abstract "The regularity theory of the degenerate complex Monge-Amp`{e}re equation is studied. The equation is considered on a closed compact K{a}hler manifold $(M,g)$ with nonnegative orthogonal bisectional curvature of dimension $m$. Given a solution $phi$ of the degenerate complex Monge-Amp`{e}re equation $det(g_{i bar{j}} + phi_{i bar{j}}) = f det(g_{i bar{j}})$, it is shown that the Laplacian of $phi$ can be controlled by a constant depending on $(M,g)$, $sup f$, and $inf_M Delta f^{1/(m-1)}$." @default.
- W2074385989 created "2016-06-24" @default.
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- W2074385989 date "2013-11-20" @default.
- W2074385989 modified "2023-09-27" @default.
- W2074385989 title "A Priori Estimates of the Degenerate Monge-Ampere Equation on Kahler Manifolds of Nonnegative Bisectional Curvature" @default.
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