柔性机器人的分层设计框架

IF 1.9 Q2 MATHEMATICS, INTERDISCIPLINARY APPLICATIONS
Philip Frederik Ligthart, M. Venter
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引用次数: 1

摘要

本文证明了分层设计框架在开发流体驱动软机器人环境特定行为方面的有效性。我们提出的框架采用了多步骤优化和降阶建模,以减少与模拟设计过程中使用的非线性材料相关的计算费用。具体而言,我们的框架要求设计者做出高层决策,以简化优化,在早期步骤中针对简单目标,在后期步骤中针对更复杂的目标。我们提供了一个案例研究,将我们提出的框架与简单2D设计的传统直接设计方法进行了比较。设计了一种软气动弯曲致动器,当循环致动时,该致动器能够执行不对称运动。我们的结果表明,与直接设计方法相比,分层框架可以在不到3%的时间内找到几乎2.5倍的更好的解决方案。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
A Hierarchical Design Framework for the Design of Soft Robots
This paper demonstrates the effectiveness of a hierarchical design framework in developing environment-specific behaviour for fluid-actuated soft robots. Our proposed framework employs multi-step optimisation and reduced-order modelling to reduce the computational expense associated with simulating non-linear materials used in the design process. Specifically, our framework requires the designer to make high-level decisions to simplify the optimisations, targeting simple objectives in earlier steps and more complex objectives in later steps. We present a case study, where our proposed framework is compared to a conventional direct design approach for a simple 2D design. A soft pneumatic bending actuator was designed that is able to perform asymmetrical motion when actuated cyclically. Our results show that the hierarchical framework can find almost 2.5 times better solutions in less than 3% of the time when compared to a direct design approach.
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来源期刊
Mathematical & Computational Applications
Mathematical & Computational Applications MATHEMATICS, INTERDISCIPLINARY APPLICATIONS-
自引率
10.50%
发文量
86
审稿时长
12 weeks
期刊介绍: Mathematical and Computational Applications (MCA) is devoted to original research in the field of engineering, natural sciences or social sciences where mathematical and/or computational techniques are necessary for solving specific problems. The aim of the journal is to provide a medium by which a wide range of experience can be exchanged among researchers from diverse fields such as engineering (electrical, mechanical, civil, industrial, aeronautical, nuclear etc.), natural sciences (physics, mathematics, chemistry, biology etc.) or social sciences (administrative sciences, economics, political sciences etc.). The papers may be theoretical where mathematics is used in a nontrivial way or computational or combination of both. Each paper submitted will be reviewed and only papers of highest quality that contain original ideas and research will be published. Papers containing only experimental techniques and abstract mathematics without any sign of application are discouraged.
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