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Numerical Simulation of Maze Solving Using Chemotactic Particles

机译:趋化粒子解迷宫的数值模拟

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摘要

Unconventional computational methods provide alternative ways to solve numerous mathematical and computational problems compared to conventional approaches. Maze solving and finding the shortest path is one of the most challenging problems in this field. In the past few decades, several chemical, physical, and other techniques have been developed. Here we investigated the maze solving behavior of chemotactic particles in two geometrical orientations of channels, in a simple rectangular domain and in a complex maze, to show that both the fluctuation of Brownian particle motion and the geometry of the maze can play an important role in maze solving. We systematically studied the effect of stochastic (Brownian motion) and deterministic (chemotactic motion) parts on the characteristic of particle motion and maze solving.
机译:与常规方法相比,非常规计算方法提供了解决多种数学和计算问题的替代方法。解决和找到最短路径的迷宫是该领域最具挑战性的问题之一。在过去的几十年中,已经开发了几种化学,物理和其他技术。在这里,我们研究了趋化粒子在简单的矩形区域和复杂的迷宫中在通道的两个几何方向上的迷宫解决行为,以表明布朗粒子运动的波动和迷宫的几何形状都可以在其中发挥重要作用。迷宫解决。我们系统地研究了随机(布朗运动)和确定性(趋化运动)部件对粒子运动和迷宫求解特性的影响。

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