force identification
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2022 ◽  
Vol 164 ◽  
pp. 108215
Author(s):  
Erwan Meteyer ◽  
Felix Foucart ◽  
Mathieu Secail-Geraud ◽  
Pascal Picart ◽  
Charles Pezerat

2022 ◽  
Author(s):  
Maxiao Hou ◽  
Hongrui Cao ◽  
Qi Li ◽  
Jianghai Shi

Abstract Online measurement of milling force play a vital role in enabling machining process monitoring and control. In practice, the milling force is difficult to be measured directly with the dynamometer. This paper develops a novel method for milling force identification called least square QR-factorization with fast stopping criterion (FSC-LSQR) method, and the queue buffer structure (QBS) is employed for the online identification of milling force using acceleration signals. The convolution integral of milling force and acceleration signals is discretized, which turns the problem of milling force identification into a linear discrete ill-posed problem. The FSC-LSQR algorithm is adopted for milling force identification because of its high efficiency and accuracy, which handles the linear discrete ill-posed problem effectively. The online identification of milling force can be realized using the acceleration signal enqueue and the milling force dequeue operations of the QBS. Finally, the effectiveness of the method is verified by experiments. The experimental results show that the FSC-LSQR algorithm running time is within \((0.05s)\) and the calculation error is less than \((10\%)\). The proposed method can make the sampling frequency of the milling force reach 10240Hz by employing QBS, which satisfy the industry requirements of milling force measurement.


2021 ◽  
Vol 515 ◽  
pp. 116496
Author(s):  
Chudong Pan ◽  
Zhenjie Huang ◽  
Junda You ◽  
Yisha Li ◽  
Lihua Yang

2021 ◽  
Vol 106 ◽  
pp. 103351
Author(s):  
A. Yamano ◽  
K. Shimizu ◽  
M. Chiba ◽  
H. Ijima

2021 ◽  
Vol 11 (16) ◽  
pp. 7271
Author(s):  
Shuo Wang ◽  
Eugene J. OBrien ◽  
Daniel P. McCrum

This paper presents a new moving force identification (MFI) algorithm that uses measured accelerations to infer applied vehicle forces on bridges. Previous MFI algorithms use strain or deflection measurements. Statistics of the inferred forces are used in turn as indicators of global bridge damage. The new acceleration-based MFI algorithm (A-MFI) is validated through numerical simulations with a coupled vehicle-bridge dynamic interaction model programmed in MATLAB. A focussed sensitivity study suggests that results are sensitive to the accuracy of the vehicle velocity data. The inferred Gross Vehicle Weight (GVW), calculated by A-MFI, is proposed as the bridge damage indicator. A real weigh-in-motion database is used with a simulation of vehicle/bridge interaction, to validate the concept. Results show that the standard deviation of inferred GVWs has a good correlation with the global bridge damage level.


Author(s):  
Jie Liu ◽  
Tianqi Ding ◽  
Shanhui Liu ◽  
Bingbing Hu

Dynamic force is the key indicator for monitoring the condition of a mechanical product. These mechanical structures always encompass some nonlinear factors. Most previous studies focused on obtaining the dynamic force of linear structures. Consequently, this study focuses on the nonlinear mechanical structure, and a novel identification strategy is proposed to indirectly identify the excitation force. For the identification strategy, based on a nonlinear state-space model, a force identification equation for the nonlinear structure is built, wherein the transfer matrix consists of coefficient matrices of the nonlinear state-space model, and these coefficient matrices are calculated by a nonlinear subspace identification algorithm. Then, under the generalized cross-validation criterion, the truncated total least squares method is introduced to solve the ill-posed equation to eventually obtain the excitation force of the nonlinear structure. The identification results from two numerical simulation cases and one experimental case illustrate that the proposed identification strategy can stably and accurately identify the excitation force of nonlinear structures.


2021 ◽  
pp. 116360
Author(s):  
Xiaoluo Yu ◽  
Zhanwei Li ◽  
Qingbo He ◽  
Yang Yang ◽  
Minggang Du ◽  
...  

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