用物理神经网络加速电容触摸传感器设计,秒级预测触控响应。
Capacitive Touch Sensor Modeling With a Physics-informed Neural Network and Maxwell's Equations
- 将麦克斯韦方程融入神经网络损失函数,学习电场交互规律。
- 在未见测试场景中实现高精度预测,推理速度达秒级。
- 适合传感器设计优化,降低仿真计算成本。
麦克斯韦方程是理解电磁场相互作用的基本方程,在汽车开关和智能手机等电容式触摸传感器的设计与优化中至关重要。确保传感器在动态环境中的鲁棒性和稳定性需深厚领域知识及计算量巨大的多物理场仿真。本文提出一种基于物理信息神经网络(PINN)的代理模型新方法,用于加速设计流程。该模型求解描述手指与电容传感器之间相互作用的控制静电方程,输入包含包含手指、传感器和PCB的三维空间坐标及手指距离。通过将静电方程直接嵌入神经网络损失函数,模型能够捕捉底层物理机制。训练后的模型可作为代理传感器模型,针对不同实验设置进行秒级推断,无需重新运行仿真。在未见测试案例上的有效性验证表明,PINN在加速电容式触摸传感器开发与设计优化方面具有显著潜力。
原文摘要 · Abstract (English)
Maxwell's equations are the fundamental equations for understanding electric and magnetic field interactions and play a crucial role in designing and optimizing sensor systems like capacitive touch sensors, which are widely prevalent in automotive switches and smartphones. Ensuring robust functionality and stability of the sensors in dynamic environments necessitates profound domain expertise and computationally intensive multi-physics simulations. This paper introduces a novel approach using a Physics-Informed Neural Network (PINN) based surrogate model to accelerate the design process. The PINN model solves the governing electrostatic equations describing the interaction between a finger and a capacitive sensor. Inputs include spatial coordinates from a 3D domain encompassing the finger, sensor, and PCB, along with finger distances. By incorporating the electrostatic equations directly into the neural network's loss function, the model captures the underlying physics. The learned model thus serves as a surrogate sensor model on which inference can be carried out in seconds for different experimental setups without the need to run simulations. Efficacy results evaluated on unseen test cases demonstrate the significant potential of PINNs in accelerating the development and design optimization of capacitive touch sensors.
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