论文标题
开发深度学习平台,以优化受制造限制的几何形状的纸质冲压几何形状
Development of a deep learning platform for optimising sheet stamping geometries subject to manufacturing constraints
论文作者
论文摘要
最新的纸盖工艺能够有效地制造具有较高刚度与重量比的复杂形状结构组件,但这些过程可以引入缺陷。为了协助组件设计用于冲压过程,本文介绍了一个新型的基于深度学习的平台,用于优化3D组件几何形状。该平台采用了一种非参数建模方法,该方法能够从多个几何参数架构中优化任意几何形状。这种方法具有两个神经网络的相互作用:1)几何发生器和2)制造绩效评估器。发电机预测不同类别的几何形状的连续3D签名距离场(SDF),每个SDF都在潜在矢量上进行调节。每个SDF的零级基因隐式表示生成的几何形状。引入了发电机的新型培训策略,并包括一个针对纸牌冲压应用定制的新损失功能。这些策略使高质量,大规模组成的几何形状具有首次紧密的本地特征。评估器将这些生成的几何形状的2D投影映射到其后stamp的物理(例如菌株)分布。制造约束是根据这些分布强加的,用于制定新的目标函数以进行优化。采用了一种新的基于梯度的优化技术来迭代地更新潜在的向量,从而更新几何形状,以最大程度地减少此目标函数,从而满足制造的约束。介绍并讨论了基于优化盒子几何形状的优化框几何形状的案例研究和讨论。结果表明,表达性几何变化是可以实现的,并且这些变化是由冲压性能驱动的。
The latest sheet stamping processes enable efficient manufacturing of complex shape structural components that have high stiffness to weight ratios, but these processes can introduce defects. To assist component design for stamping processes, this paper presents a novel deep-learning-based platform for optimising 3D component geometries. The platform adopts a non-parametric modelling approach that is capable of optimising arbitrary geometries from multiple geometric parameterisation schema. This approach features the interaction of two neural networks: 1) a geometry generator and 2) a manufacturing performance evaluator. The generator predicts continuous 3D signed distance fields (SDFs) for geometries of different classes, and each SDF is conditioned on a latent vector. The zero-level-set of each SDF implicitly represents a generated geometry. Novel training strategies for the generator are introduced and include a new loss function which is tailored for sheet stamping applications. These strategies enable the differentiable generation of high quality, large scale component geometries with tight local features for the first time. The evaluator maps a 2D projection of these generated geometries to their post-stamping physical (e.g., strain) distributions. Manufacturing constraints are imposed based on these distributions and are used to formulate a novel objective function for optimisation. A new gradient-based optimisation technique is employed to iteratively update the latent vectors, and therefore geometries, to minimise this objective function and thus meet the manufacturing constraints. Case studies based on optimising box geometries subject to a sheet thinning constraint for a hot stamping process are presented and discussed. The results show that expressive geometric changes are achievable, and that these changes are driven by stamping performance.