论文标题

蒙特卡洛树在二维晶格上寻找单个目标搜索游戏

Monte Carlo Tree Search for a single target search game on a 2-D lattice

论文作者

Kozak, Elana, Hottovy, Scott

论文摘要

蒙特卡洛树搜索(MCT)是随机建模的一个分支,它利用决策树进行优化,主要应用于人工智能(AI)游戏玩家。该项目想象一个游戏,其中AI播放器在二维晶格中搜索固定目标。我们通过不同的目标分布分析其行为,并将其效率与征税飞行搜索进行比较,这是动物觅食行为的模型。除了模拟数据分析外,我们还证明了两个定理有关在忽略计算约束时MCT的收敛性的定理。

Monte Carlo Tree Search (MCTS) is a branch of stochastic modeling that utilizes decision trees for optimization, mostly applied to artificial intelligence (AI) game players. This project imagines a game in which an AI player searches for a stationary target within a 2-D lattice. We analyze its behavior with different target distributions and compare its efficiency to the Levy Flight Search, a model for animal foraging behavior. In addition to simulated data analysis we prove two theorems about the convergence of MCTS when computation constraints neglected.

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