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110
main.py
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110
main.py
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import numpy as np
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import pandas as pd
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from pathlib import Path
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from scipy.interpolate import interp1d, CubicSpline, UnivariateSpline, PchipInterpolator, Akima1DInterpolator
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from statsmodels.tsa.stattools import acf
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from scipy.signal import find_peaks
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import matplotlib.pyplot as plt
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# 1. 读取 CSV 文件并提取指定列
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def read_csv_column(file_path, column_name):
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if isinstance(file_path, str):
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file_path = Path(file_path)
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df = pd.read_csv(file_path)
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if column_name not in df.columns:
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raise ValueError(f"Column '{column_name}' not found in CSV file.")
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return df[column_name].values
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# 2. 计算自相关函数(ACF)
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def compute_acf(data):
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n = len(data)
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nlags = n // 2
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acf_values = acf(data, nlags=nlags, fft=True)
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return acf_values[:nlags] # 截断为原长度的一半
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# 3. 插值函数
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"""
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- 'linear' : 线性插值
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- 'cubic' : 三次样条插值 (CubicSpline)
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- 'spline' : 样条插值 (UnivariateSpline)
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- 'pchip' : 分段三次 Hermite 插值 (PchipInterpolator)
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- 'akima' : Akima 插值 (Akima1DInterpolator)
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- 'quadratic' : 二次插值
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"""
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def interpolate_data(data, method='cubic', num_points=100, **kwargs):
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x = np.arange(len(data))
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if method == 'linear':
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interp_func = interp1d(x, data, kind='linear', fill_value="extrapolate", **kwargs)
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elif method == 'cubic':
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interp_func = CubicSpline(x, data, bc_type='natural', **kwargs)
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elif method == 'spline':
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# UnivariateSpline 默认使用三次样条,但可以指定 degree=s
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interp_func = UnivariateSpline(x, data, s=kwargs.get('s', None), k=kwargs.get('k', 3), **kwargs)
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elif method == 'pchip':
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interp_func = PchipInterpolator(x, data, **kwargs)
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elif method == 'akima':
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interp_func = Akima1DInterpolator(x, data, **kwargs)
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elif method == 'quadratic':
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interp_func = interp1d(x, data, kind='quadratic', fill_value="extrapolate", **kwargs)
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else:
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raise ValueError(f"Unsupported interpolation method: {method}. "
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f"Supported methods: linear, cubic, spline, pchip, akima, quadratic, quintic")
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x_new = np.linspace(0, len(data) - 1, num_points)
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y_new = interp_func(x_new)
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return y_new
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# 4. 查找极大值点
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def find_maxima(data):
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peaks, _ = find_peaks(data, height=np.mean(data))
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return peaks.tolist(), data[peaks].tolist()
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# 5. 主流程
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if __name__ == "__main__":
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# 示例文件路径和列名
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file_path = Path("尺寸标定板/ver-1.csv") # 假设当前目录下有 data.csv
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column_name = "Gray_Value"
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# Step 1: 读取 CSV 文件
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data = read_csv_column(file_path, column_name)
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print(len(data))
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# Step 2: 计算自相关函数
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acf_data = compute_acf(data)
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print(len(acf_data))
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# Step 3: 插值自相关函数
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interpolated_acf = interpolate_data(acf_data, method='cubic', num_points=len(acf_data) * 1000)
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print(len(interpolated_acf))
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# Step 4: 查找极大值
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peaks_indices, peaks_values = find_maxima(interpolated_acf)
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# Step 5: 可视化
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plt.figure(figsize=(12, 10))
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# 原始数据
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plt.subplot(3, 1, 1)
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plt.plot(data, label='Original Data')
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plt.title('Original Data')
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plt.grid(True)
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# 自相关函数
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plt.subplot(3, 1, 2)
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plt.plot(acf_data, label='ACF', marker='o')
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plt.title('Autocorrelation Function (Truncated)')
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plt.grid(True)
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# 插值后的自相关函数及极大值
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plt.subplot(3, 1, 3)
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x_interpolated = np.linspace(0, len(acf_data) - 1, len(interpolated_acf))
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print(x_interpolated[peaks_indices])
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plt.plot(x_interpolated, interpolated_acf, label='Interpolated ACF', color='tab:orange')
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plt.plot(x_interpolated[peaks_indices], peaks_values, 'rx', markersize=10, label='Maxima')
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plt.title('Interpolated ACF with Maxima')
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plt.grid(True)
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plt.tight_layout()
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plt.legend()
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plt.show()
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770
尺寸标定板/hor-1.csv
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770
尺寸标定板/hor-1.csv
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776
尺寸标定板/hor-2.csv
Normal file
776
尺寸标定板/hor-2.csv
Normal file
@ -0,0 +1,776 @@
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774
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Normal file
774
尺寸标定板/hor-3.csv
Normal file
@ -0,0 +1,774 @@
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773
尺寸标定板/hor-4.csv
Normal file
773
尺寸标定板/hor-4.csv
Normal file
@ -0,0 +1,773 @@
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775
尺寸标定板/hor-5.csv
Normal file
775
尺寸标定板/hor-5.csv
Normal file
@ -0,0 +1,775 @@
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589
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587
尺寸标定板/ver-2.csv
Normal file
587
尺寸标定板/ver-2.csv
Normal file
@ -0,0 +1,587 @@
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||||
Distance_(pixels),Gray_Value
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581
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Normal file
581
尺寸标定板/ver-3.csv
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@ -0,0 +1,581 @@
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546
尺寸标定板/ver-4.csv
Normal file
546
尺寸标定板/ver-4.csv
Normal file
@ -0,0 +1,546 @@
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544
尺寸标定板/ver-5.csv
Normal file
544
尺寸标定板/ver-5.csv
Normal file
@ -0,0 +1,544 @@
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|
||||
374,255
|
||||
375,255
|
||||
376,255
|
||||
377,255
|
||||
378,255
|
||||
379,255
|
||||
380,255
|
||||
381,255
|
||||
382,255
|
||||
383,255
|
||||
384,255
|
||||
385,255
|
||||
386,255
|
||||
387,255
|
||||
388,255
|
||||
389,255
|
||||
390,255
|
||||
391,255
|
||||
392,255
|
||||
393,0
|
||||
394,0
|
||||
395,0
|
||||
396,0
|
||||
397,0
|
||||
398,0
|
||||
399,0
|
||||
400,0
|
||||
401,0
|
||||
402,0
|
||||
403,0
|
||||
404,0
|
||||
405,0
|
||||
406,0
|
||||
407,0
|
||||
408,0
|
||||
409,0
|
||||
410,0
|
||||
411,0
|
||||
412,0
|
||||
413,0
|
||||
414,0
|
||||
415,0
|
||||
416,0
|
||||
417,0
|
||||
418,0
|
||||
419,255
|
||||
420,255
|
||||
421,255
|
||||
422,255
|
||||
423,255
|
||||
424,255
|
||||
425,255
|
||||
426,255
|
||||
427,255
|
||||
428,255
|
||||
429,255
|
||||
430,255
|
||||
431,255
|
||||
432,255
|
||||
433,255
|
||||
434,255
|
||||
435,255
|
||||
436,255
|
||||
437,255
|
||||
438,255
|
||||
439,0
|
||||
440,0
|
||||
441,0
|
||||
442,0
|
||||
443,0
|
||||
444,0
|
||||
445,0
|
||||
446,0
|
||||
447,0
|
||||
448,0
|
||||
449,0
|
||||
450,0
|
||||
451,0
|
||||
452,0
|
||||
453,0
|
||||
454,0
|
||||
455,0
|
||||
456,0
|
||||
457,0
|
||||
458,0
|
||||
459,0
|
||||
460,0
|
||||
461,0
|
||||
462,0
|
||||
463,0
|
||||
464,0
|
||||
465,255
|
||||
466,255
|
||||
467,255
|
||||
468,255
|
||||
469,255
|
||||
470,255
|
||||
471,255
|
||||
472,255
|
||||
473,255
|
||||
474,255
|
||||
475,255
|
||||
476,255
|
||||
477,255
|
||||
478,255
|
||||
479,255
|
||||
480,255
|
||||
481,255
|
||||
482,255
|
||||
483,0
|
||||
484,0
|
||||
485,0
|
||||
486,0
|
||||
487,0
|
||||
488,0
|
||||
489,0
|
||||
490,0
|
||||
491,0
|
||||
492,0
|
||||
493,0
|
||||
494,0
|
||||
495,0
|
||||
496,0
|
||||
497,0
|
||||
498,0
|
||||
499,0
|
||||
500,0
|
||||
501,0
|
||||
502,0
|
||||
503,0
|
||||
504,0
|
||||
505,0
|
||||
506,0
|
||||
507,0
|
||||
508,0
|
||||
509,0
|
||||
510,255
|
||||
511,255
|
||||
512,255
|
||||
513,255
|
||||
514,255
|
||||
515,255
|
||||
516,255
|
||||
517,255
|
||||
518,255
|
||||
519,255
|
||||
520,255
|
||||
521,255
|
||||
522,255
|
||||
523,255
|
||||
524,255
|
||||
525,255
|
||||
526,255
|
||||
527,255
|
||||
528,255
|
||||
529,0
|
||||
530,0
|
||||
531,0
|
||||
532,0
|
||||
533,0
|
||||
534,0
|
||||
535,0
|
||||
536,0
|
||||
537,0
|
||||
538,0
|
||||
539,0
|
||||
540,0
|
||||
541,0
|
||||
542,0
|
||||
|
Loading…
x
Reference in New Issue
Block a user