几何推理使机器人任务的一次性学习成为可能

Markus Ikeda , Markus Ganglbauer , Naresh Chitturi , Andreas Pichler
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引用次数: 1

摘要

柔性机器人将成为机器人自动化应用的主要使能技术,而不是传统上适合大批量生产的汽车或电子产品。由于个性化生产,对灵活性的需求增加,这对大多数中小企业来说都是典型的,这就需要提高灵活性水平——由于技能的提高和推理能力的扩展,机器人也应该能够学习并提供更高水平的自主性。本出版物试图找出能够处理3D表面数据的新颖人工神经网络方法是否适用于通过演示情况一次性学习来概括过程知识,以便能够在未来设置中在相似但几何不相等的对象上执行任务。该方法不是在符号或轨迹层面,而是在表面几何层面进行推广,并应用于实验室规模的简单几何对象。所介绍的算法适用于更复杂的对象,具有实际意义。
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Geometric Reasoning enabled One Shot Learning for Robotic Tasks

Flexible robotics will be a major enabling technology for the application of robot-based automation in other than traditionally suitable automotive or electronics production with high volumes. Increased demand for flexibility due to individualized production typical for most SMEs require an increased level of flexibility – also for robots that should be able to learn as well as provide an increased level of autonomy due to improved skills and extended reasoning capabilities. This publication tries to find out if novel ANN methodology that is able to process 3D surface data is applicable to generalize process knowledge in a one shot learning by demonstration situation in order to be able to execute tasks on similar but geometrically unequal objects in future settings. The methodology generalizes not on symbolic or trajectory level but on surface geometry level and was applied to a simple geometric object on lab scale. The algorithms introduced are applicable to more complex objects with practical relevance.

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