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首页> 外文期刊>SAE International Journal of Materials and Manufacturing >Multi-Disciplinary Tolerance Optimization for Internal Combustion Engines Using Gaussian Process and Sequential MDO Method
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Multi-Disciplinary Tolerance Optimization for Internal Combustion Engines Using Gaussian Process and Sequential MDO Method

机译:基于高斯过程和顺序MDO方法的内燃机多学科公差优化

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摘要

The internal combustion engine (ICE) is a typical complex multidisciplinary system which requires the support of precision design and manufacturing. To achieve a better performance of ICEs, tolerance assignment, or tolerance design, plays an important role. A novel multi-disciplinary tolerance design optimization problem considering two important disciplines of ICEs, the compression ratio and friction loss, is proposed and solved in this work, which provides a systematic procedure for the optimal determination of tolerances and overcomes the disadvantages of the traditional experience-based tolerance design. A bi-disciplinary analysis model is developed in this work to assist the problem solving, within which a model between the friction loss and tolerance is built based on the Gaussian Process using the corresponding simulation and experimental data. In addition, the formulation of the compression ratio considering those non-critical dimensions which actually affect the friction loss is proposed. Finally the multi-disciplinary tolerance design optimization problem is formulated and solved using a recently developed sequential MDO (S-MDO) method.
机译:内燃机(ICE)是典型的复杂多学科系统,需要精密设计和制造的支持。为了实现ICE的更好性能,公差分配或公差设计起着重要的作用。提出并解决了一种新的多学科公差设计优化问题,该问题考虑了内燃机的两个重要学科,即压缩比和摩擦损失,为优化确定公差提供了系统的程序,并克服了传统经验的缺点基于公差的设计。在这项工作中开发了一个双学科分析模型来帮助解决问题,在该模型中,使用相应的仿真和实验数据,基于高斯过程建立了摩擦损失与公差之间的模型。另外,提出考虑实际影响摩擦损失的非关键尺寸的压缩比的公式。最后,使用最近开发的顺序MDO(S-MDO)方法制定并解决了多学科公差设计优化问题。

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