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Fast Methods for Eikonal Equations: An Experimental Survey

机译:Eikonal方程的快速方法:实验调查

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摘要

The Fast Marching Method is a very popular algorithm to computetimes-of-arrival maps (distances map measured in time units). Since theirproposal in 1995, it has been applied to many different applications such asrobotics, medical computer vision, fluid simulation, etc. Many alternativeshave been proposed with two main objectives: to reduce its computational timeand to improve its accuracy. In this paper, we collect the main approacheswhich improve the computational time of the standard Fast Marching Method,focusing on single-threaded methods and isotropic environments. 9 differentmethods are studied under a common mathematical framework and experimentally inrepresentative environments: Fast Marching Method with binary heap, FastMarching Method with Fibonacci Heap, Simplified Fast Marching Method, UntidyFast Marching Method, Fast Iterative Method, Group Marching Method, FastSweeping Method, Lock Sweeping Method and Double Dynamic Queue Method.
机译:快速行进法是一种非常流行的算法来computetimes的到达地图(地图的距离在时间单位测量)。自1995年theirproposal,它已经被应用到许多不同的应用,例如asrobotics,已经提出了两个主要目标很多alternativeshave医疗计算机视觉,流体模拟等:降低其计算timeand,以提高其准确性。在本文中,我们收集到的主要approacheswhich提高标准的快速行进方法的计算时间,专注于单线程方法和各向同性的环境。快速行进方法二进制堆,FastMarching方法与斐波那契堆,快速简化行进法,UntidyFast行进法,快速迭代方法,组行进法,FastSweeping方法,锁扫描方法:9个differentmethods都在一个共同的数学框架和实验inrepresentative环境研究和双动态队列方法。

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