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A Harmonic Balance Approach for Designing Compliant Mechanical Systems with Nonlinear Periodic Motions

机译:具有非线性周期运动的兼容机械系统的谐波平衡方法

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We present a computational method for designing compliant mechanicalsystems that exhibit large-amplitude oscillations. The technical core of ourapproach is an optimization-driven design tool that combines sensitivityanalysis for optimization with the Harmonic Balance Method for simulation.By establishing dynamic force equilibrium in the frequency domain, ourformulation avoids the major limitations of existing alternatives: it handlesnonlinear forces, side-steps any transient process, and automaticallyproduces periodic solutions. We introduce design objectives for amplitudeoptimization and trajectory matching that enable intuitive high-level authoringof large-amplitude motions. Our method can be applied to manytypes of mechanical systems, which we demonstrate through a set of examplesinvolving compliant mechanisms, flexible rod networks, elastic thinshell models, and multi-material solids. We further validate our approach bymanufacturing and evaluating several physical prototypes.
机译:我们提出了一种设计符合机械的计算方法展示大幅度振荡的系统。我们的技术核心方法是一个结合灵敏度的优化驱动设计工具用谐波平衡法优化仿真优化分析。通过在频域中建立动态力平衡,我们配方避免了现有替代品的主要限制:它处理非线性力,侧面步骤任何瞬态过程,并自动产生定期解决方案。我们介绍幅度的设计目标优化和轨迹匹配,实现直观的高级创作大幅度动作。我们的方法可以应用于许多我们通过一组示例演示的机械系统类型涉及兼容机制,灵活的杆网络,弹性薄壳牌模型和多重材料固体。我们进一步验证了我们的方法制造和评估几种物理原型。

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