因为课题的原因,最近在分析自己的想法与思路的时候,准备先从头开始复现一下LBP特征值的提取过程,平常提取LBP特征往往都是调用Scikit-Image库,直接一句话就能完成,如下:
from skimage import feature
lbp = feature.local_binary_pattern(img, 8, 1, method='nri_uniform')
然后再根据提取的lbp特征直接画直方图就行了。方便是方便,但还是动手做一下比较靠谱。
实验代码
LBP的分析以前也写过,具体参考这里LBP纹理特征整理 & 文献阅读整理
下面就不过多介绍了,直接上代码:
import numpy as np
import cv2
from PIL import Image
from pylab import *
class LBP:
def __init__(self):
# revolve_map为旋转不变模式的36种特征值从小到大进行序列化编号得到的字典
self.revolve_map = {0: 0, 1: 1, 3: 2, 5: 3, 7: 4, 9: 5, 11: 6, 13: 7, 15: 8, 17: 9, 19: 10, 21: 11, 23: 12, 25: 13, 27: 14, 29: 15, 31: 16, 37: 17, 39: 18, 43: 19, 45: 20, 47: 21, 51: 22, 53: 23,55: 24,59: 25, 61: 26, 63: 27, 85: 28, 87: 29, 91: 30, 95: 31, 111: 32, 119: 33, 127: 34, 255: 35}
# uniform_map为等价模式的58种特征值从小到大进行序列化编号得到的字典
self.uniform_map = {0: 0, 1: 1, 2: 2, 3: 3, 4: 4, 6: 5, 7: 6, 8: 7, 12: 8,14: 9, 15: 10, 16: 11, 24: 12, 28: 13, 30: 14, 31: 15, 32: 16, 48: 17, 56: 18, 60: 19, 62: 20, 63: 21, 64: 22, 96: 23, 112: 24,120: 25, 124: 26, 126: 27, 127: 28, 128: 29, 129: 30, 131: 31, 135: 32,143: 33, 159: 34, 191: 35, 192: 36, 193: 37, 195: 38, 199: 39, 207: 40,223: 41, 224: 42, 225: 43, 227: 44, 231: 45, 239: 46, 240: 47, 241: 48,243: 49, 247: 50, 248: 51, 249: 52, 251: 53, 252: 54, 253: 55, 254: 56,255: 57}
# 图像的LBP原始特征计算算法:将图像指定位置的像素与周围8个像素比较
# 比中心像素大的点赋值为1,比中心像素小的赋值为0,返回得到的二进制序列
def calute_basic_lbp(self, image_array, i, j):
sum = []
if image_array[i - 1, j - 1] > image_array[i, j]:
sum.append(1)
else:
sum.append(0)
if image_array[i - 1, j] > image_array[i, j]:
sum.append(1)
else:
sum.append(0)
if image_array[i - 1, j + 1] > image_array[i, j]:
sum.append(1)
else:
sum.append(0)
if image_array[i, j - 1] > image_array[i, j]:
sum.append(1)
else:
sum.append(0)
if image_array[i, j + 1] > image_array[i, j]:
sum.append(1)
else:
sum.append(0)
if image_array[i + 1, j - 1] > image_array[i, j]:
sum.append(1)
else:
sum.append(0)
if image_array[i + 1, j] > image_array[i, j]:
sum.append(1)
else:
sum.append(0)
if image_array[i + 1, j + 1] > image_array[i, j]:
sum.append(1)
else:
sum.append(0)
return sum
# 获取二进制序列进行不断环形旋转得到新的二进制序列的最小十进制值
def get_min_for_revolve(self, arr):
values = []
circle = arr
circle.extend(arr)
for i in range(0, 8):
j = 0
sum = 0
bit_num = 0
while j < 8:
sum += circle[i + j] << bit_num
bit_num += 1
j += 1
values.append(sum)
return min(values)
# 获取值r的二进制中1的位数
def calc_sum(self, r):
num = 0
while (r):
r &= (r - 1)
num += 1
return num
# 获取图像的LBP原始模式特征
def lbp_basic(self, image_array):
basic_array = np.zeros(image_array.shape, np.uint8)
width = image_array.shape[0]
height = image_array.shape[1]
for i in range(1, width - 1):
for j in range(1, height - 1):
sum = self.calute_basic_lbp(image_array, i, j)
bit_num = 0
result = 0
for s in sum:
result += s << bit_num
bit_num += 1
basic_array[i, j] = result
return basic_array
# 获取图像的LBP旋转不变模式特征
def lbp_revolve(self, image_array):
revolve_array = np.zeros(image_array.shape, np.uint8)
width = image_array.shape[0]
height = image_array.shape[1]
for i in range(1, width - 1):
for j in range(1, height - 1):
sum = self.calute_basic_lbp(image_array, i, j)
revolve_key = self.get_min_for_revolve(sum)
revolve_array[i, j] = self.revolve_map[revolve_key]
return revolve_array
# 获取图像的LBP等价模式特征
def lbp_uniform(self, image_array):
uniform_array = np.zeros(image_array.shape, np.uint8)
basic_array = self.lbp_basic(image_array)
width = image_array.shape[0]
height = image_array.shape[1]
for i in range(1, width - 1):
for j in range(1, height - 1):
k = basic_array[i, j] << 1
if k > 255:
k = k - 255
xor = basic_array[i, j] ^ k
num = self.calc_sum(xor)
if num <= 2:
uniform_array[i, j] = self.uniform_map[basic_array[i, j]]
else:
uniform_array[i, j] = 58
return uniform_array
# 获取图像的LBP旋转不变等价模式特征
def lbp_revolve_uniform(self, image_array):
uniform_revolve_array = np.zeros(image_array.shape, np.uint8)
basic_array = self.lbp_basic(image_array)
width = image_array.shape[0]
height = image_array.shape[1]
for i in range(1, width - 1):
for j in range(1, height - 1):
k = basic_array[i, j] << 1
if k > 255:
k = k - 255
xor = basic_array[i, j] ^ k
num = self.calc_sum(xor)
if num <= 2:
uniform_revolve_array[i, j] = self.calc_sum(basic_array[i, j])
else:
uniform_revolve_array[i, j] = 9
return uniform_revolve_array
# 绘制指定维数和范围的图像灰度归一化统计直方图
def show_hist(self, img_array, im_bins, im_range):
hist = cv2.calcHist([img_array], [0], None, im_bins, im_range)
hist = cv2.normalize(hist, hist).flatten()
plt.plot(hist, color='r')
plt.xlim(im_range)
plt.show()
# 绘制图像原始LBP特征的归一化统计直方图
def show_basic_hist(self, img_array):
self.show_hist(img_array, [256], [0, 256])
# 绘制图像旋转不变LBP特征的归一化统计直方图
def show_revolve_hist(self, img_array):
self.show_hist(img_array, [36], [0, 36])
# 绘制图像等价模式LBP特征的归一化统计直方图
def show_uniform_hist(self, img_array):
self.show_hist(img_array, [60], [0, 60])
# 绘制图像旋转不变等价模式LBP特征的归一化统计直方图
def show_revolve_uniform_hist(self, img_array):
self.show_hist(img_array, [10], [0, 10])
# 显示图像
def show_image(self, image_array):
plt.imshow(image_array, cmap='Greys_r')
plt.show()
if __name__ == '__main__':
image = cv2.imread(r"D:\zhang\img.jpg")
image_array = cv2.cvtColor(image, cv2.COLOR_BGR2GRAY)
lbp = LBP()
plt.imshow(image_array, cmap='Greys_r') #去掉参数就是热量图了
plt.title('Original')
plt.show()
# 获取图像原始LBP特征,并显示其统计直方图与特征图像
basic_array=lbp.lbp_basic(image_array)
lbp.show_basic_hist(basic_array)
lbp.show_image(basic_array)
# 获取图像旋转不变LBP特征,并显示其统计直方图与特征图像
#revolve_array = lbp.lbp_revolve(image_array)
#lbp.show_revolve_hist(revolve_array)
#lbp.show_image(revolve_array)
# 获取图像等价模式LBP特征,并显示其统计直方图与特征图像
# uniform_array=lbp.lbp_uniform(image_array)
# lbp.show_uniform_hist(uniform_array)
# lbp.show_image(uniform_array)
# 获取图像等价模式LBP特征,并显示其统计直方图与特征图像
# resolve_uniform_array=lbp.lbp_revolve_uniform(image_array)
# lbp.show_revolve_uniform_hist(resolve_uniform_array)
# lbp.show_image(resolve_uniform_array)
实验结果
灰度图显示
类别 | 图像 | 直方图 |
---|---|---|
原始图像 | ||
LBP原始特征 | ||
旋转不变LBP特征 | ||
LBP等价模式特征 | ||
LBP旋转不变等价模式特征 |
热量图显示
类别 | 图像 | 直方图 |
---|---|---|
原始图像 | ||
LBP原始特征 | ||
旋转不变LBP特征 | ||
LBP等价模式特征 | ||
LBP旋转不变等价模式特征 |
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