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Calculation method of convective heat transfer coefficients for thermal simulation of a spindle system based on RBF neural network

机译:基于RBF神经网络的主轴系统热模拟对流换热系数的计算方法

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摘要

Results from the temperature field and thermal deformation simulation of a spindle system are greatly affected by the accuracy of convective heat transfer coefficients (CHTCs). This paper presents a new method based on radial basis function (RBF) neural network to calculate CHTCs. First, the temperature field and thermal deformations of a spindle system were obtained by experimental and finite-element (FE) methods. However, the simulation results are significantly different from the experimental results because boundary conditions used for the FE model were derived empirically. Second, the relationship between the simulated temperature values and CHTCs were established by a RBF neural network. Using the experimental temperature values as an input vector of the RBF neural network, CHTCs of the spindle system can be predicted through an iterative calculation taking 14 cycles. Finally, the effectiveness of the proposed method was proved using steady-state and transient-state analyses of the spindle system. Results from the steady-state simulation show that temperature errors were less than 4% at the seven thermal-critical points and deformation errors in the three directions were less than 6%. Results from the transient-state simulation of the spindle system show that the variations for each of the thermal characteristics are in good agreement with the experimental results. The method provides guidance for modifying boundary conditions of a FE model.
机译:对流换热系数(CHTC)的精度极大地影响了主轴系统的温度场和热变形模拟的结果。本文提出了一种基于径向基函数(RBF)神经网络的计算CHTC的新方法。首先,通过实验和有限元(FE)方法获得主轴系统的温度场和热变形。但是,仿真结果与实验结果明显不同,因为用于FE模型的边界条件是根据经验得出的。其次,通过RBF神经网络建立了模拟温度值与CHTC之间的关系。使用实验温度值作为RBF神经网络的输入向量,可以通过花费14个周期的迭代计算来预测主轴系统的CHTC。最后,通过主轴系统的稳态和瞬态分析证明了该方法的有效性。稳态模拟的结果表明,在七个热临界点的温度误差小于4%,在三个方向上的变形误差小于6%。主轴系统的瞬态仿真结果表明,每种热特性的变化与实验结果吻合良好。该方法为修改有限元模型的边界条件提供了指导。

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