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segformer_cityscapes_run.py
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segformer_cityscapes_run.py
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# -*- coding: utf-8 -*-
"""Segformer Cityscapes Run.ipynb
Automatically generated by Colab.
Original file is located at
https://colab.research.google.com/gist/Jeremy26/13f71c273f0a1a93f758d02b2b77802e/segformer-cityscapes-run.ipynb
![segformer_corrected.png](data:image/png;base64,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)
[Image reference](https://arxiv.org/abs/2105.15203)
## Imports & Download
"""
# basic imports
import numpy as np
# DL library imports
import torch
import torch.nn as nn
import torch.nn.functional as F
# libraries for loading image, plotting
import cv2
import matplotlib.pyplot as plt
try:
from einops import rearrange
import segmentation_models_pytorch as smp
from timm.models.layers import drop_path, trunc_normal_
except:
!pip install timm
!pip install einops
!pip install segmentation-models-pytorch
from einops import rearrange
import segmentation_models_pytorch as smp
from timm.models.layers import drop_path, trunc_normal_
"""## 1. Dataset : Download and use Cityscapes dataset"""
targetWidth = 1024
targetHeight = 512
# utility functions to get Cityscapes Pytorch dataset and dataloaders
from utils import get_dataloaders
from cityScapes_utils import get_cs_datasets
train_set, val_set, test_set= get_cs_datasets(rootDir='')
sample_image, sample_label = train_set[0]
print(f"There are {len(train_set)} train images, {len(val_set)} validation images, {len(test_set)} test Images")
print(f"Input shape = {sample_image.shape}, output label shape = {sample_label.shape}")
train_dataloader, val_dataloader, test_dataloader = get_dataloaders(train_set, val_set, test_set)#, batch_size=4)
"""### Show Sample images from dataset"""
from utils import inverse_transform
from cityScapes_utils import train_id_to_color as cs_train_id_to_color
rgb_image, label = train_set[np.random.choice(len(train_set))]
rgb_image = inverse_transform(rgb_image).permute(1, 2, 0).cpu().detach().numpy()
label = label.cpu().detach().numpy()
# plot sample image
fig, axes = plt.subplots(1,2, figsize=(20,10))
axes[0].imshow(rgb_image);
axes[0].set_title("Image");
axes[0].axis('off');
axes[1].imshow(cs_train_id_to_color[label]);
axes[1].set_title("Label");
axes[1].axis('off');
"""## 2 — Segformer Network
The Segformer is made of 2 parts: An Encoder and a Decoder. Let's begin with the Encoder.
### Mix Transformer / Encoder
* Overlap Patch Embedding
* Efficient Self-Attention
* Mix FFNs
**The 3 elements form a single Transformer Block.**
"""
class overlap_patch_embed(nn.Module):
def __init__(self, patch_size, stride, in_chans, embed_dim):
super().__init__()
self.patch_size = patch_size
self.proj = nn.Conv2d(in_chans, embed_dim, kernel_size=patch_size, stride=stride,
padding=(patch_size // 2, patch_size // 2))
self.norm = nn.LayerNorm(embed_dim)
def forward(self, x):
x = self.proj(x)
_, _, h, w = x.shape
x = rearrange(x, 'b c h w -> b (h w) c')
x = self.norm(x)
return x, h, w
class efficient_self_attention(nn.Module):
def __init__(self, attn_dim, num_heads, dropout_p, sr_ratio):
super().__init__()
assert attn_dim % num_heads == 0, f'expected attn_dim {attn_dim} to be a multiple of num_heads {num_heads}'
self.attn_dim = attn_dim
self.num_heads = num_heads
self.dropout_p = dropout_p
self.sr_ratio = sr_ratio
if sr_ratio > 1:
self.sr = nn.Conv2d(attn_dim, attn_dim, kernel_size=sr_ratio, stride=sr_ratio)
self.norm = nn.LayerNorm(attn_dim)
# Multi-head Self-Attention using dot product
# Query - Key Dot product is scaled by root of head_dim
self.q = nn.Linear(attn_dim, attn_dim, bias=True)
self.kv = nn.Linear(attn_dim, attn_dim * 2, bias=True)
self.scale = (attn_dim // num_heads) ** -0.5
# Projecting concatenated outputs from
# multiple heads to single `attn_dim` size
self.proj = nn.Linear(attn_dim, attn_dim)
def forward(self, x, h, w):
q = self.q(x)
q = rearrange(q, ('b hw (m c) -> b m hw c'), m=self.num_heads)
if self.sr_ratio > 1:
x = rearrange(x, 'b (h w) c -> b c h w', h=h, w=w)
x = self.sr(x)
x = rearrange(x, 'b c h w -> b (h w) c')
x = self.norm(x)
x = self.kv(x)
x = rearrange(x, 'b d (a m c) -> a b m d c', a=2, m=self.num_heads)
k, v = x[0], x[1] # x.unbind(0)
attn = (q @ k.transpose(-2, -1)) * self.scale
attn = attn.softmax(dim=-1)
x = attn @ v
x = rearrange(x, 'b m hw c -> b hw (m c)')
x = self.proj(x)
x = F.dropout(x, p=self.dropout_p, training=self.training)
return x
class mix_feedforward(nn.Module):
def __init__(self, in_features, out_features, hidden_features, dropout_p = 0.0):
super().__init__()
self.fc1 = nn.Linear(in_features, hidden_features)
self.fc2 = nn.Linear(hidden_features, out_features)
# Depth-wise separable convolution
self.conv = nn.Conv2d(hidden_features, hidden_features, (3, 3), padding=(1, 1),
bias=True, groups=hidden_features)
self.dropout_p = dropout_p
def forward(self, x, h, w):
x = self.fc1(x)
x = rearrange(x, 'b (h w) c -> b c h w', h=h, w=w)
x = self.conv(x)
x = rearrange(x, 'b c h w -> b (h w) c')
x = F.gelu(x)
x = F.dropout(x, p=self.dropout_p, training=self.training)
x = self.fc2(x)
x = F.dropout(x, p=self.dropout_p, training=self.training)
return x
class transformer_block(nn.Module):
def __init__(self, dim, num_heads, dropout_p, drop_path_p, sr_ratio):
super().__init__()
# One transformer block is defined as :
# Norm -> self-attention -> Norm -> FeedForward
# skip-connections are added after attention and FF layers
self.attn = efficient_self_attention(attn_dim=dim, num_heads=num_heads,
dropout_p=dropout_p, sr_ratio=sr_ratio)
self.ffn = mix_feedforward( dim, dim, hidden_features=dim * 4, dropout_p=dropout_p)
self.drop_path_p = drop_path_p
self.norm1 = nn.LayerNorm(dim, eps=1e-6)
self.norm2 = nn.LayerNorm(dim, eps=1e-6)
def forward(self, x, h, w):
# Norm -> self-attention
skip = x
x = self.norm1(x)
x = self.attn(x, h, w)
x = drop_path(x, drop_prob=self.drop_path_p, training=self.training)
x = x + skip
# Norm -> FeedForward
skip = x
x = self.norm2(x)
x = self.ffn(x, h, w)
x = drop_path(x, drop_prob=self.drop_path_p, training=self.training)
x = x + skip
return x
"""Then, we'll build a set of transformer stages: each stage is Nx Transformer Blocks:"""
class mix_transformer_stage(nn.Module):
def __init__(self, patch_embed, blocks, norm):
super().__init__()
self.patch_embed = patch_embed
self.blocks = nn.ModuleList(blocks)
self.norm = norm
def forward(self, x):
x, h, w = self.patch_embed(x)
for block in self.blocks:
x = block(x, h, w)
x = self.norm(x)
x = rearrange(x, 'b (h w) c -> b c h w', h=h, w=w)
return x
"""Now we create the full decoder"""
class mix_transformer(nn.Module):
def __init__(self, in_chans, embed_dims, num_heads, depths,
sr_ratios, dropout_p, drop_path_p):
super().__init__()
self.stages = nn.ModuleList()
for stage_i in range(len(depths)):
# Each Stage consists of following blocks :
# Overlap patch embedding -> mix_transformer_block -> norm
blocks = []
for i in range(depths[stage_i]):
blocks.append(transformer_block(dim = embed_dims[stage_i],
num_heads= num_heads[stage_i], dropout_p=dropout_p,
drop_path_p = drop_path_p * (sum(depths[:stage_i])+i) / (sum(depths)-1),
sr_ratio = sr_ratios[stage_i] ))
if(stage_i == 0):
patch_size = 7
stride = 4
in_chans = in_chans
else:
patch_size = 3
stride = 2
in_chans = embed_dims[stage_i -1]
patch_embed = overlap_patch_embed(patch_size, stride=stride, in_chans=in_chans,
embed_dim= embed_dims[stage_i])
norm = nn.LayerNorm(embed_dims[stage_i], eps=1e-6)
self.stages.append(mix_transformer_stage(patch_embed, blocks, norm))
def forward(self, x):
outputs = []
for stage in self.stages:
x = stage(x)
outputs.append(x)
return outputs
"""### Decoder Head"""
class segformer_head(nn.Module):
def __init__(self, in_channels, num_classes, embed_dim, dropout_p=0.1):
super().__init__()
self.in_channels = in_channels
self.num_classes = num_classes
self.embed_dim = embed_dim
self.dropout_p = dropout_p
# 1x1 conv to fuse multi-scale output from encoder
self.layers = nn.ModuleList([nn.Conv2d(chans, embed_dim, (1, 1))
for chans in reversed(in_channels)])
self.linear_fuse = nn.Conv2d(embed_dim * len(self.layers), embed_dim, (1, 1), bias=False)
self.bn = nn.BatchNorm2d(embed_dim, eps=1e-5)
# 1x1 conv to get num_class channel predictions
self.linear_pred = nn.Conv2d(self.embed_dim, num_classes, kernel_size=(1, 1))
self.init_weights()
def init_weights(self):
nn.init.kaiming_normal_(self.linear_fuse.weight, mode='fan_out', nonlinearity='relu')
nn.init.constant_(self.bn.weight, 1)
nn.init.constant_(self.bn.bias, 0)
def forward(self, x):
feature_size = x[0].shape[2:]
# project each encoder stage output to H/4, W/4
x = [layer(xi) for layer, xi in zip(self.layers, reversed(x))]
x = [F.interpolate(xi, size=feature_size, mode='bilinear', align_corners=False)
for xi in x[:-1]] + [x[-1]]
# concatenate project output and use 1x1
# convs to get num_class channel output
x = self.linear_fuse(torch.cat(x, dim=1))
x = self.bn(x)
x = F.relu(x, inplace=True)
x = F.dropout(x, p=self.dropout_p, training=self.training)
x = self.linear_pred(x)
return x
"""### Full Segformer"""
class segformer_mit_b3(nn.Module):
def __init__(self, in_channels, num_classes):
super().__init__()
# Encoder block
self.backbone = mix_transformer(in_chans=in_channels, embed_dims=(64, 128, 320, 512),
num_heads=(1, 2, 5, 8), depths=(3, 4, 18, 3),
sr_ratios=(8, 4, 2, 1), dropout_p=0.0, drop_path_p=0.1)
# decoder block
self.decoder_head = segformer_head(in_channels=(64, 128, 320, 512),
num_classes=num_classes, embed_dim=256)
# init weights
self.apply(self._init_weights)
def _init_weights(self, m):
if isinstance(m, nn.Linear):
trunc_normal_(m.weight, std=.02)
if isinstance(m, nn.Linear) and m.bias is not None:
nn.init.constant_(m.bias, 0)
elif isinstance(m, nn.LayerNorm):
nn.init.constant_(m.bias, 0)
nn.init.constant_(m.weight, 1.0)
elif isinstance(m, nn.Conv2d):
nn.init.kaiming_normal_(m.weight, mode="fan_out", nonlinearity="relu")
def forward(self, x):
image_hw = x.shape[2:]
x = self.backbone(x)
x = self.decoder_head(x)
x = F.interpolate(x, size=image_hw, mode='bilinear', align_corners=False)
return x
"""## 3. Training : Train and validate model on the custom dataset
We will reuse the utility functions we defined in FCN notebook
"""
from utils import meanIoU # metric class
from utils import plot_training_results # function to plot training curves
from utils import evaluate_model # evaluation function
from utils import train_validate_model # train validate function
"""### Model Training"""
device = torch.device("cuda:0" if torch.cuda.is_available() else "cpu")
# MODEL HYPERPARAMETERS
N_EPOCHS = 12
NUM_CLASSES = 19
MAX_LR = 1e-3
MODEL_NAME = f'segformer_mit_b3_cs_pretrain_19CLS_{targetHeight}_{targetWidth}_CE_loss'
import os
import torch.optim as optim
from torch.optim.lr_scheduler import OneCycleLR
# criterion = smp.losses.DiceLoss('multiclass', classes=np.arange(20).tolist(), log_loss = True, smooth=1.0)
criterion = nn.CrossEntropyLoss(ignore_index=19)
# create model, load imagenet pretrained weights
model = segformer_mit_b3(in_channels=3, num_classes=NUM_CLASSES).to(device)
model.backbone.load_state_dict(torch.load('segformer_mit_b3_imagenet_weights.pt', map_location=device))
# create optimizer, lr_scheduler and pass to training function
optimizer = optim.Adam(model.parameters(), lr=MAX_LR)
scheduler = OneCycleLR(optimizer, max_lr= MAX_LR, epochs = N_EPOCHS,steps_per_epoch = len(train_dataloader),
pct_start=0.3, div_factor=10, anneal_strategy='cos')
_ = train_validate_model(model, N_EPOCHS, MODEL_NAME, criterion, optimizer,
device, train_dataloader, val_dataloader, meanIoU, 'meanIoU',
NUM_CLASSES, lr_scheduler = scheduler, output_path = "")
"""## 4. Evaluate : Evaluate the model on Test Data and visualize results"""
model.load_state_dict(torch.load(f'{MODEL_NAME}.pt', map_location=device))
_, test_metric = evaluate_model(model, test_dataloader, criterion, meanIoU, NUM_CLASSES, device)
print(f"\nModel has {test_metric} mean IoU in test set")
from utils import visualize_predictions
num_test_samples = 2
_, axes = plt.subplots(num_test_samples, 3, figsize=(3*6, num_test_samples * 4))
visualize_predictions(model, test_set, axes, device, numTestSamples=num_test_samples,
id_to_color = cs_train_id_to_color)
"""## Test on sample video"""
import os
from tqdm import tqdm
from utils import preprocess
def predict_cs_video(model, model_name, demo_video_path, id_to_color,
output_dir, target_width, target_height, device,
fps : int = 20, alpha : float = 0.3):
test_images = [os.path.join(demo_video_path, *[x]) for x in sorted(os.listdir(demo_video_path))]
output_filename = f'{model_name}_cs_part_overlay_demo_video.avi'
output_video_path = os.path.join(output_dir, *[output_filename])
# handles for input output videos
output_handle = cv2.VideoWriter(output_video_path, cv2.VideoWriter_fourcc(*'DIVX'), \
20, (target_width, target_height))
# create progress bar
num_frames = int(len(test_images))
pbar = tqdm(total = num_frames, position=0, leave=True)
for i in range(num_frames):
frame = cv2.imread(test_images[i])
frame = cv2.cvtColor(frame, cv2.COLOR_BGR2RGB)
# create torch tensor to give as input to model
pt_image = preprocess(frame)
pt_image = pt_image.to(device)
# get model prediction and remap certain labels to showcase
# only certain colors. class index 19 has color map (0,0,0),
# so remap unwanted classes to 19
y_pred = torch.argmax(model(pt_image.unsqueeze(0)), dim=1).squeeze(0)
predicted_labels = y_pred.cpu().detach().numpy()
predicted_labels[(predicted_labels < 11) & (predicted_labels != 0) & (predicted_labels != 6) & (predicted_labels != 7)] = 19
# convert to corresponding color
cm_labels = (id_to_color[predicted_labels]).astype(np.uint8)
# overlay prediction over input frame
overlay_image = cv2.addWeighted(frame, 1, cm_labels, alpha, 0)
overlay_image = cv2.cvtColor(overlay_image, cv2.COLOR_RGB2BGR)
# write output result and update progress
output_handle.write(overlay_image)
pbar.update(1)
output_handle.release()
predict_cs_video(model, MODEL_NAME,
demo_video_path = 'demoVideo/stuttgart_00',
id_to_color = cs_train_id_to_color,
output_dir = '.',
target_width = targetWidth,
target_height = targetHeight,
device = device,
alpha=0.7)