Assist in quality inspection and maintenance, develop and build a cement infrastructure crack segmentation recognition system based on the ultra-lightweight segmentation model ege-unet

In the previous blog post:

"The ultra-lightweight unet variant network egeunet with only 50KB of parameters [parameters and calculations reduced by 494 and 160 times] medical image segmentation practice"

Preliminary study and practice of the performance of the latest ultra-lightweight unet variant network in the field of medical images. We said above that we will consider applying this network model to actual production business scenarios to help actual business development.

The main purpose of this article is to develop and construct a crack segmentation detection and recognition system commonly used in quality inspection and maintenance operations in cement infrastructure scenarios based on the ege-unet network model. First, let's look at the actual effect:

 If we want to insert our own data set into the original project structure, we only need to make a slight change. Let’s first look at the data set:

 The label data looks like this:

 Next, modify the config_setting.py module in the configs directory, as follows:

from torchvision import transforms
from utils import *

from datetime import datetime

class setting_config:
    """
    the config of training setting.
    """

    network = 'egeunet'
    model_config = {
        'num_classes': 1, 
        'input_channels': 3, 
        'c_list': [8,16,24,32,48,64], 
        'bridge': True,
        'gt_ds': True,
    }

    datasets = 'isic18' 
    if datasets == 'isic18':
        data_path = './data/isic2018/'
    elif datasets == 'isic17':
        data_path = './data/isic2017/'
    else:
        raise Exception('datasets in not right!')

    criterion = GT_BceDiceLoss(wb=1, wd=1)

    pretrained_path = './pre_trained/'
    num_classes = 1
    input_size_h = 256
    input_size_w = 256
    input_channels = 3
    distributed = False
    local_rank = -1
    num_workers = 0
    seed = 42
    world_size = None
    rank = None
    amp = False
    gpu_id = '0'
    batch_size = 192
    epochs = 100

    work_dir = 'results/' + network + '_' + datasets + '_' + datetime.now().strftime('%A_%d_%B_%Y_%Hh_%Mm_%Ss') + '/'

    print_interval = 20
    val_interval = 30
    save_interval = 10
    threshold = 0.5

    train_transformer = transforms.Compose([
        myNormalize(datasets, train=True),
        myToTensor(),
        myRandomHorizontalFlip(p=0.5),
        myRandomVerticalFlip(p=0.5),
        myRandomRotation(p=0.5, degree=[0, 360]),
        myResize(input_size_h, input_size_w)
    ])
    test_transformer = transforms.Compose([
        myNormalize(datasets, train=False),
        myToTensor(),
        myResize(input_size_h, input_size_w)
    ])

    opt = 'AdamW'
    assert opt in ['Adadelta', 'Adagrad', 'Adam', 'AdamW', 'Adamax', 'ASGD', 'RMSprop', 'Rprop', 'SGD'], 'Unsupported optimizer!'
    if opt == 'Adadelta':
        lr = 0.01 # default: 1.0 – coefficient that scale delta before it is applied to the parameters
        rho = 0.9 # default: 0.9 – coefficient used for computing a running average of squared gradients
        eps = 1e-6 # default: 1e-6 – term added to the denominator to improve numerical stability 
        weight_decay = 0.05 # default: 0 – weight decay (L2 penalty) 
    elif opt == 'Adagrad':
        lr = 0.01 # default: 0.01 – learning rate
        lr_decay = 0 # default: 0 – learning rate decay
        eps = 1e-10 # default: 1e-10 – term added to the denominator to improve numerical stability
        weight_decay = 0.05 # default: 0 – weight decay (L2 penalty)
    elif opt == 'Adam':
        lr = 0.001 # default: 1e-3 – learning rate
        betas = (0.9, 0.999) # default: (0.9, 0.999) – coefficients used for computing running averages of gradient and its square
        eps = 1e-8 # default: 1e-8 – term added to the denominator to improve numerical stability 
        weight_decay = 0.0001 # default: 0 – weight decay (L2 penalty) 
        amsgrad = False # default: False – whether to use the AMSGrad variant of this algorithm from the paper On the Convergence of Adam and Beyond
    elif opt == 'AdamW':
        lr = 0.001 # default: 1e-3 – learning rate
        betas = (0.9, 0.999) # default: (0.9, 0.999) – coefficients used for computing running averages of gradient and its square
        eps = 1e-8 # default: 1e-8 – term added to the denominator to improve numerical stability
        weight_decay = 1e-2 # default: 1e-2 – weight decay coefficient
        amsgrad = False # default: False – whether to use the AMSGrad variant of this algorithm from the paper On the Convergence of Adam and Beyond 
    elif opt == 'Adamax':
        lr = 2e-3 # default: 2e-3 – learning rate
        betas = (0.9, 0.999) # default: (0.9, 0.999) – coefficients used for computing running averages of gradient and its square
        eps = 1e-8 # default: 1e-8 – term added to the denominator to improve numerical stability
        weight_decay = 0 # default: 0 – weight decay (L2 penalty) 
    elif opt == 'ASGD':
        lr = 0.01 # default: 1e-2 – learning rate 
        lambd = 1e-4 # default: 1e-4 – decay term
        alpha = 0.75 # default: 0.75 – power for eta update
        t0 = 1e6 # default: 1e6 – point at which to start averaging
        weight_decay = 0 # default: 0 – weight decay
    elif opt == 'RMSprop':
        lr = 1e-2 # default: 1e-2 – learning rate
        momentum = 0 # default: 0 – momentum factor
        alpha = 0.99 # default: 0.99 – smoothing constant
        eps = 1e-8 # default: 1e-8 – term added to the denominator to improve numerical stability
        centered = False # default: False – if True, compute the centered RMSProp, the gradient is normalized by an estimation of its variance
        weight_decay = 0 # default: 0 – weight decay (L2 penalty)
    elif opt == 'Rprop':
        lr = 1e-2 # default: 1e-2 – learning rate
        etas = (0.5, 1.2) # default: (0.5, 1.2) – pair of (etaminus, etaplis), that are multiplicative increase and decrease factors
        step_sizes = (1e-6, 50) # default: (1e-6, 50) – a pair of minimal and maximal allowed step sizes 
    elif opt == 'SGD':
        lr = 0.01 # – learning rate
        momentum = 0.9 # default: 0 – momentum factor 
        weight_decay = 0.05 # default: 0 – weight decay (L2 penalty) 
        dampening = 0 # default: 0 – dampening for momentum
        nesterov = False # default: False – enables Nesterov momentum 
    
    sch = 'CosineAnnealingLR'
    if sch == 'StepLR':
        step_size = epochs // 5 # – Period of learning rate decay.
        gamma = 0.5 # – Multiplicative factor of learning rate decay. Default: 0.1
        last_epoch = -1 # – The index of last epoch. Default: -1.
    elif sch == 'MultiStepLR':
        milestones = [60, 120, 150] # – List of epoch indices. Must be increasing.
        gamma = 0.1 # – Multiplicative factor of learning rate decay. Default: 0.1.
        last_epoch = -1 # – The index of last epoch. Default: -1.
    elif sch == 'ExponentialLR':
        gamma = 0.99 #  – Multiplicative factor of learning rate decay.
        last_epoch = -1 # – The index of last epoch. Default: -1.
    elif sch == 'CosineAnnealingLR':
        T_max = 50 # – Maximum number of iterations. Cosine function period.
        eta_min = 0.00001 # – Minimum learning rate. Default: 0.
        last_epoch = -1 # – The index of last epoch. Default: -1.  
    elif sch == 'ReduceLROnPlateau':
        mode = 'min' # – One of min, max. In min mode, lr will be reduced when the quantity monitored has stopped decreasing; in max mode it will be reduced when the quantity monitored has stopped increasing. Default: ‘min’.
        factor = 0.1 # – Factor by which the learning rate will be reduced. new_lr = lr * factor. Default: 0.1.
        patience = 10 # – Number of epochs with no improvement after which learning rate will be reduced. For example, if patience = 2, then we will ignore the first 2 epochs with no improvement, and will only decrease the LR after the 3rd epoch if the loss still hasn’t improved then. Default: 10.
        threshold = 0.0001 # – Threshold for measuring the new optimum, to only focus on significant changes. Default: 1e-4.
        threshold_mode = 'rel' # – One of rel, abs. In rel mode, dynamic_threshold = best * ( 1 + threshold ) in ‘max’ mode or best * ( 1 - threshold ) in min mode. In abs mode, dynamic_threshold = best + threshold in max mode or best - threshold in min mode. Default: ‘rel’.
        cooldown = 0 # – Number of epochs to wait before resuming normal operation after lr has been reduced. Default: 0.
        min_lr = 0 # – A scalar or a list of scalars. A lower bound on the learning rate of all param groups or each group respectively. Default: 0.
        eps = 1e-08 # – Minimal decay applied to lr. If the difference between new and old lr is smaller than eps, the update is ignored. Default: 1e-8.
    elif sch == 'CosineAnnealingWarmRestarts':
        T_0 = 50 # – Number of iterations for the first restart.
        T_mult = 2 # – A factor increases T_{i} after a restart. Default: 1.
        eta_min = 1e-6 # – Minimum learning rate. Default: 0.
        last_epoch = -1 # – The index of last epoch. Default: -1. 
    elif sch == 'WP_MultiStepLR':
        warm_up_epochs = 10
        gamma = 0.1
        milestones = [125, 225]
    elif sch == 'WP_CosineLR':
        warm_up_epochs = 20

You can see: I have not modified the datasets here. The datasets directly replace the isic2018 datasets at the content level. You can do the same. Of course, you can also add new logic to the code, such as:

datasets = 'self' 
if datasets == 'isic18':
    data_path = './data/isic2018/'
elif datasets == 'isic17':
    data_path = './data/isic2017/'
elif datasets == "self":
    data_path = "/data/self/"
else:
    raise Exception('datasets in not right!')

I didn't want to be troublesome, so I chose the way of direct data replacement.

The main configuration parameters are as follows:

pretrained_path = './pre_trained/'
num_classes = 1
input_size_h = 256
input_size_w = 256
input_channels = 3
distributed = False
local_rank = -1
num_workers = 0
seed = 42
world_size = None
rank = None
amp = False
gpu_id = '0'
batch_size = 192
epochs = 100

work_dir = 'results/' + network + '_' + datasets + '_' + datetime.now().strftime('%A_%d_%B_%Y_%Hh_%Mm_%Ss') + '/'

print_interval = 20
val_interval = 30
save_interval = 10
threshold = 0.5

The official default is the iterative calculation of 300 epochs, here I modified it to 100 epochs to save time.

The default batch_size is 8. Here, my video memory is relatively large. I changed it to 192. You can modify it according to your actual situation.

The default save_interval is 100. Here, because my total training epoch is 100, I changed it to 10 to make the storage frequency higher during model training.

After that, the train.py module can be executed in the terminal, and the output is as follows:

 Next, look at the training examples stored in outputs, as follows:

 Here is a look at the actual visual reasoning effect:

The results of comparison and segmentation show that:

 Separate segmentation results show:

 Compared with the previous medical images, the inference time consumption is longer. This is related to the image itself. The resolution of the medical data set is lower. However, the inference time consumption of a single image here is still very high compared to the previous model. have advantage of.

If there are related requirements for segmentation in the actual business, you can try to develop it yourself.

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Origin blog.csdn.net/Together_CZ/article/details/132036198