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An improvement of level set equations via approximation of a distance function

机译:通过近距离函数的级别设置方程的改进

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In the classical level set method, the slope of solutions can be very small or large, and it can make it difficult to get the precise level set numerically. In this paper, we introduce an improved level set equation whose solutions are close to the signed distance function to evolving interfaces. The improved equation is derived via approximation of the evolution equation for the distance function. Applying the comparison principle, we give an upper- and lower bound near the zero level set for the viscosity solution to the initial value problem.
机译:在经典级别设置方法中,解决方案的斜率可以非常小或大,并且可以使得难以在数值上设置精确的水平。 在本文中,我们介绍了一种改进的水平集等式,其解决方案靠近符号距离函数以不断变化的接口。 通过距离函数的演化方程的近似来导出改进的等式。 应用比较原理,我们在零水平设置附近的上限和下限为初始值问题。

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