用几何深度学习快速预测船体水动力性能,精度高且提速超550倍。
ShipNet: A Geometric Deep Learning Surrogate for Real-Time Ship Hydrodynamics

- 基于船体点云的图卷积网络,直接从形状和速度预测压力与波浪分布。
- 压力预测R²达0.98,波浪场预测R²为0.91,单次推理仅需0.15秒。
- 适合需要快速迭代设计的船舶工程人员,尤其擅长参数化探索。
准确预测水动力性能对船舶设计至关重要,但高保真计算流体力学在大规模参数化探索中成本过高。为此,我们提出ShipNet,一种基于几何深度学习的代理模型,可直接从船体几何形状和速度预测船体表面压力分布及远场自由表面波形。网络采用正则化的动态图卷积主干结构处理船体点云,并通过多头解码器同时输出近体压力与自由表面高程。训练数据由两种母型游艇船体各生成70种变体,在三个速度下使用势流面元法进行420次无粘自由表面模拟。模型采用组合损失函数,融合点级回归与图像结构项,以预测每点压力系数及二维波高图。在几何未见测试集上,压力预测R²达0.98,波场预测R²为0.91。单次推理耗时约0.15秒,相较常规硬件上的势流求解器提速超过550倍。局限在于几何与速度范围受限,且训练数据为无粘条件;未来工作将扩展至包含物理信息正则化的高保真粘性模拟。
原文摘要 · Abstract (English)
Accurate prediction of hydrodynamic performance is central to ship design, yet high-fidelity computational fluid dynamics remains prohibitively expensive for large-scale parametric exploration. This motivates the development of data-driven surrogate models that provide rapid approximations to hydrodynamic predictions at substantially reduced cost. We present ShipNet, a geometric deep-learning surrogate that predicts both hull-surface pressure distributions and far-field free-surface wave patterns directly from hull geometry and speed. The network employs a regularized dynamic graph convolutional backbone on hull point clouds, with a multi-head decoder for simultaneous near-body pressure and free-surface elevation outputs. Training data consist of 420 inviscid free-surface simulations generated using a potential-flow panel method for two parent yacht hulls, each parameterized into 70 variants and evaluated at three speeds. ShipNet predicts per-point pressure coefficient and two-dimensional wave elevation map using a composite loss that combines point-wise regression and image-structure terms. On a geometry-held-out test set, ShipNet achieves R^2=0.98 for hull pressure and R^2=0.91 for wave fields. Inference requires approximately 0.15s per case, yielding over a 550x speedup relative to the potential-flow solver on conventional hardware. Limitations include the restricted geometry and speed ranges and the inviscid training data, while future work will extend the model to high-fidelity viscous simulations with physics-informed regularization.
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