语言几何中的总并发性和不确定性

B. Stilman
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引用次数: 2

摘要

以语言几何应用于具有极高分支因子的搜索多智能体问题为例,该问题对于传统方法来说计算困难。计算复杂度高的原因是允许所有智能体同时运动。这将导致分支因子的显著增长(最多300),因为所有同步动作的组合都是合法的。另一个困难是,当采取行动时,每一方都不确定对方的同步行动。语言几何工具生成了问题的解决方案,展示了对这个完全并发的系统的显著搜索减少。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
Total concurrency and uncertainty in linguistic geometry
Considers an example of application of linguistic geometry to the search multiagent problem with an extremely high branching factor, this problem is computationally hard for conventional approaches. The high computational complexity is explained by the allowance of concurrent motions of all the agents. This results in a significant growth of the branching factor (up to 300) because all the combinations of simultaneous motions are legal. Another difficulty is that when making a move, each side is uncertain about the concurrent motions of the other side. The linguistic geometry tools generated a solution of the problem demonstrating a dramatic search reduction for this totally concurrent system.
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