退化复蒙日-安培方程的黏性解
Viscosity solutions to degenerate Complex Monge-Ampère equations
摘要：
基于黏性解的概念，我们发展了紧致Kähler流形上退化复蒙日-安培方程的另一种求解方法，并系统地比较了粘性解与多位势理论解.我们推广到Kähler的情况下的定理由于Dinew和张在投影的情况下，其效果，他们的多能解构造的作者以前是连续的。
英文摘要：
We develop an alternative approach to Degenerate complex Monge-Ampère equations on compact Kähler manifolds based on the concept of viscosity solutions and compare systematically viscosity concepts with pluripotential theoretic ones. We generalize to the Kähler case a theorem due to Dinew and Zhang in the projective case to the effect that their pluripotential solutions constructed previously by the authors are continuous.
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