Laser & Optoelectronics Progress, Volume. 59, Issue 19, 1912002(2022)
Recurrence of Laplace Deformation Surface Based on Optimized Control Point Monitoring
Fig. 2. Simplified models corresponding to different fixed ends. (a) Unilateral constraints; (b) adjacent constraint; (c) boundary constraints; (d) quadrilateral constraint; (e) trilateral constraints
Fig. 5. Selecting control points according to deflection curve and different spacing. (a) Unilateral constraints; (b) adjacent constraint; (c) boundary constraints; (d) trilateral constraints; (e) quadrilateral constraint and unconstraint
Fig. 9. Optimal selection of control points. (a) Set a control point at maximum deflection; (b) add a control point in reverse direction of flexure; (c) control points are added one by one in reverse direction of flexure
Fig. 11. Deformation coincidence diagram of experimental surface. (a) Adjacent constraint; (b) boundary constraints; (c) quadrilateral constraint; (d) unilateral constraints
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Xiaobo Cheng, Yundong Zhu, Xuezhu Lin, Funing Liu, Linxin Yin. Recurrence of Laplace Deformation Surface Based on Optimized Control Point Monitoring[J]. Laser & Optoelectronics Progress, 2022, 59(19): 1912002
Category: Instrumentation, Measurement and Metrology
Received: Aug. 27, 2021
Accepted: Oct. 11, 2021
Published Online: Oct. 11, 2022
The Author Email: Zhu Yundong (865040845@qq.com)