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Efficient Reconfiguration of Lattice-Based Modular Robots

机译:基于格子的模块化机器人的高效重构

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Modular robots consist of many small units thatrnattach together and can perform local motions. By combiningrnthese motions, we can achieve a reconfiguration of the globalrnshape. The term modular comes from the idea of groupingrntogether a fixed number of units into a module, which behavesrnas a larger individual component.rnRecently, a fair amount of research has focused on Crystallinernrobots, whose units (and modules) fit on a cubic lattice. Whenrnthe proper module size is formed, these robots can reconfigurernin linear time within a rather physically restrictive model, or inrnO(log n) time in a more unrestricted theoretical model.rnIn this paper, we show that the results for Crystalline robotsrnalso apply to two other modular robots: M-TRAN and Molecube.rnThe common requirement, for each robot type, is that a fixedrnnumber of units combine to create modules of specified shapes.rnIn this way, we are able to simulate the actions of Crystallinernmodules. Previous reconfiguration bounds thus transfer automatically,rnas long as the robots are composed of the module shapesrnthat we specify.
机译:模块化机器人由许多小型单元组成,这些小型单元相互依附在一起并可以执行局部运动。通过组合这些运动,我们可以实现整体形状的重新配置。术语“模块化”来自将固定数量的单元组合到一个模块中的想法,该模块表现为更大的单个组件。最近,大量研究集中在Crystalline机器人上,这些机器人的单元(和模块)安装在立方晶格上。当形成适当的模块大小时,这些机器人可以在一个物理上受限的模型中重新配置线性时间,或者在一个更不受限制的理论模型中配置innO(log n)时间。在本文中,我们证明了Crystalline机器人的结果也适用于另外两个模块化机器人:M-TRAN和Molecube。对于每种机器人类型,共同的要求是固定数量的单元组合以创建指定形状的模块。这样,我们就可以模拟Crystalline模块的动作。因此,只要机器人由我们指定的模块形状组成,先前的重新配置范围就会自动传输。

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