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function.py
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109 lines (90 loc) · 4.29 KB
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import torch
def calc_mean_std(feat, eps=1e-5):
# eps is a small value added to the variance to avoid divide-by-zero.
size = feat.size()
assert (len(size) == 4)
N, C = size[:2]
feat_var = feat.view(N, C, -1).var(dim=2) + eps
feat_std = feat_var.sqrt().view(N, C, 1, 1)
feat_mean = feat.view(N, C, -1).mean(dim=2).view(N, C, 1, 1)
return feat_mean, feat_std
def adaptive_instance_normalization(content_feat, style_feat):
assert (content_feat.size()[:2] == style_feat.size()[:2])
size = content_feat.size()
style_mean, style_std = calc_mean_std(style_feat)
content_mean, content_std = calc_mean_std(content_feat)
normalized_feat = (content_feat - content_mean.expand(
size)) / content_std.expand(size)
return normalized_feat * style_std.expand(size) + style_mean.expand(size)
def _calc_feat_flatten_mean_std(feat):
# takes 3D feat (C, H, W), return mean and std of array within channels
assert (feat.size()[0] == 3)
assert (isinstance(feat, torch.FloatTensor))
feat_flatten = feat.view(3, -1)
mean = feat_flatten.mean(dim=-1, keepdim=True)
std = feat_flatten.std(dim=-1, keepdim=True)
return feat_flatten, mean, std
def _mat_sqrt(x):
U, D, V = torch.svd(x)
return torch.mm(torch.mm(U, D.pow(0.5).diag()), V.t())
def coral(source, target):
# assume both source and target are 3D array (C, H, W)
# Note: flatten -> f
source_f, source_f_mean, source_f_std = _calc_feat_flatten_mean_std(source)
source_f_norm = (source_f - source_f_mean.expand_as(
source_f)) / source_f_std.expand_as(source_f)
source_f_cov_eye = \
torch.mm(source_f_norm, source_f_norm.t()) + torch.eye(3)
target_f, target_f_mean, target_f_std = _calc_feat_flatten_mean_std(target)
target_f_norm = (target_f - target_f_mean.expand_as(
target_f)) / target_f_std.expand_as(target_f)
target_f_cov_eye = \
torch.mm(target_f_norm, target_f_norm.t()) + torch.eye(3)
source_f_norm_transfer = torch.mm(
_mat_sqrt(target_f_cov_eye),
torch.mm(torch.inverse(_mat_sqrt(source_f_cov_eye)),
source_f_norm)
)
source_f_transfer = source_f_norm_transfer * \
target_f_std.expand_as(source_f_norm) + \
target_f_mean.expand_as(source_f_norm)
return source_f_transfer.view(source.size())
def init_weights(net,
init_type='normal',
init_gain=0.02,
distribution='normal'):
"""Initialize network weights.
Args:
net (nn.Layer): network to be initialized
init_type (str): the name of an initialization method: normal | xavier | kaiming | orthogonal
init_gain (float): scaling factor for normal, xavier and orthogonal.
We use 'normal' in the original pix2pix and CycleGAN paper. But xavier and kaiming might
work better for some applications. Feel free to try yourself.
"""
def init_func(m): # define the initialization function
classname = m.__class__.__name__
if hasattr(m, 'weight') and (classname.find('Conv') != -1
or classname.find('Linear') != -1):
if init_type == 'normal':
torch.nn.init.normal_(m.weight, 0.0, init_gain)
elif init_type == 'xavier':
if distribution == 'normal':
torch.nn.init.xavier_normal_(m.weight, gain=init_gain)
else:
torch.nn.init.xavier_uniform_(m.weight, gain=init_gain)
elif init_type == 'kaiming':
if distribution == 'normal':
torch.nn.init.kaiming_normal_(m.weight, a=0, mode='fan_in')
else:
torch.nn.init.kaiming_uniform_(m.weight, a=0, mode='fan_in')
else:
raise NotImplementedError(
'initialization method [%s] is not implemented' % init_type)
if hasattr(m, 'bias') and m.bias is not None:
torch.nn.init.constant_(m.bias, 0.0)
elif classname.find(
'BatchNorm'
) != -1: # BatchNorm Layer's weight is not a matrix; only normal distribution applies.
torch.nn.init.normal_(m.weight, 1.0, init_gain)
torch.nn.init.constant_(m.bias, 0.0)
net.apply(init_func)