PDF(2334 KB)
PDF(2334 KB)
PDF(2334 KB)
基于精配准和改进灰狼算法的叶片截面线轮廓度误差评定
Evaluation of Blade Section Profile Error Based on Fine Registration and Improved Grey Wolf Optimizer
以叶片为实例,在迭代最近点(ICP)精配准的基础上,遵循新一代产品几何技术规范(GPS),提出一种引入改进灰狼优化算法(IGWO)的线轮廓度误差评定方法。首先,根据最小区域理论建立线轮廓度评定模型;其次,利用非均匀有理B样条(NURBS)插值拟合出理论轮廓线,并用分割逼近法求算测点到NURBS的最短距离;接着,采用Logistic混沌映射初始化狼群,融合莱维飞行策略更新狼群位置;最后,以ICP参数为变量,基于IGWO并结合分割逼近迭代计算轮廓度误差,同时对比了GA、PSO、WOA三种算法下的计算精度。通过实验计算表明:该方法可用于叶片线轮廓度误差评定,在ICP配准的基础上,轮廓度计算精度提高了26.79%。IGWO相较于GWO收敛速度和计算精度均有所提高,且优于其他算法。
Taking the blade as an example, based on the iterative closest point (ICP) fine registration and following generation product specification (GPS), a method for evaluating the line profile error by introducing the Improved Grey Wolf optimizer (IGWO) is proposed. Firstly, a line profile evaluation model is established according to the minimum zone theory. Secondly, the theoretical profile line is interpolated and fitted by using Non-Uniform Rational B-Spline (NURBS), and the shortest distance from the measurement points to the NURBS is calculated by the subdivision approximating method. Logistic chaotic mapping was used to initialize the wolves, and merge Levy flight strategy to update Wolves position. With ICP parameters as variables, the profile error is computed iteratively based on IGWO combined with subdivision approximating; and the calculation accuracy of GA, PSO and WOA algorithms is compared. The experimental results show that this method can be used to evaluate the line profile error of blade. Based on ICP registration, the calculation accuracy of the profile is increased by 26.79%, and compared with GWO, the convergence speed and calculation accuracy of GWO are improved, and it is better than other algorithms.
几何量计量 / 线轮廓度 / 改进灰狼算法 / 最小区域 / 非均匀有理B样条 / 分割逼近
geometric measurement / line profile / IGWO / minimum zone / NURBS / subdivision approach
| 1 |
吴兴锁, 张丽. 燃气涡轮发动机叶片检测技术[J]. 航空精密制造技术, 2013, 49(5): 49-50+59.
|
| 2 |
孙彬, 李会智, 赫东锋,等. 发动机叶片型面轮廓度误差检测及评价[J]. 工具技术, 2019, 53(4): 103-106.
|
| 3 |
卢恒, 徐旭松, 王树刚, 等. 基于改进ICP算法的叶片型线轮廓度误差评定[J]. 计量学报, 2022, 43(8): 1015-1020.
|
| 4 |
|
| 5 |
|
| 6 |
王强, 汪伟. 特征点提取与坐标变换圆柱度最小区域评定[J]. 计量学报, 2023, 44(10): 1479-1486.
|
| 7 |
戴能云.复杂形状轮廓的几何形状误差评定方法研究[D].长沙:中南大学,2010.
|
| 8 |
|
| 9 |
周景亮, 林志熙. 基于最小条件法的无基准平面曲线轮廓度误差的精确评定[J]. 机床与液压, 2019, 47(16): 99-102.
|
| 10 |
赵帅.线轮廓度误差及其测量不确定度评定方法研究[D].成都:西华大学,2023.
|
| 11 |
郭慧, 马永有, 潘家祯. 基于遗传算法的复杂平面曲线轮廓度误差评定[J]. 华东理工大学学报(自然科学版), 2007, 33(6): 888-892.
|
| 12 |
王建录, 刘学云, 廖平, 等. 结合分割逼近和粒子群法的燃气轮机叶片轮廓度误差计算[J]. 西安交通大学学报, 2010, 44(7): 42-45.
|
| 13 |
产品几何技术规范(GPS) 几何精度的检测与验证 第2部分:形状、方向、位置、跳动和轮廓度特征的检测与验证:GB/T 40742.5-2021 [S]. 2021.
|
| 14 |
李雅丽, 王淑琴, 陈倩茹, 等. 若干新型群智能优化算法的对比研究[J]. 计算机工程与应用, 2020, 56(22): 1-12.
|
| 15 |
|
| 16 |
施法中. 计算机辅助几何设计与非均匀有理B样条修订版 [M]. 北京:高等教育出版社. 2013.
|
| 17 |
卢国菊, 高彩军. 基于改进灰狼优化算法的矿井最短逃生路径规划研究[J]. 金属矿山, 2024(3): 244-248.
|
| 18 |
王秋萍, 王梦娜, 王晓峰. 改进收敛因子和比例权重的灰狼优化算法[J]. 计算机工程与应用, 2019,55(21): 60-65+98.
|
| 19 |
李阳, 李维刚, 赵云涛, 等. 基于莱维飞行和随机游动策略的灰狼算法[J]. 计算机科学, 2020, 47(8): 291-296.
|
| 20 |
卢重望. 航空叶片激光精密测量技术的研究[D]. 扬州:扬州大学, 2023.
|
/
| 〈 |
|
〉 |