self.x_u = torch.tensor(X_u[:, 0:1], requires_grad=True).float().to(device)
时间: 2024-05-30 19:07:51 浏览: 13
这行代码是将一个numpy数组X_u的第一列转化为PyTorch张量,同时将其指定为需要计算梯度,数据类型为浮点型,并且将其放置在指定的设备(device)上。其中,X_u[:, 0:1]意味着选取X_u数组的所有行,但只选取第一列数据。requires_grad=True表示需要计算张量的梯度,以便进行反向传播。float()表示将数据类型转化为浮点型,to(device)表示将张量放置在指定的设备上。
相关问题
def calc_gradient_penalty(self, netD, real_data, fake_data): alpha = torch.rand(1, 1) alpha = alpha.expand(real_data.size()) alpha = alpha.cuda() interpolates = alpha * real_data + ((1 - alpha) * fake_data) interpolates = interpolates.cuda() interpolates = Variable(interpolates, requires_grad=True) disc_interpolates, s = netD.forward(interpolates) s = torch.autograd.Variable(torch.tensor(0.0), requires_grad=True).cuda() gradients1 = autograd.grad(outputs=disc_interpolates, inputs=interpolates, grad_outputs=torch.ones(disc_interpolates.size()).cuda(), create_graph=True, retain_graph=True, only_inputs=True, allow_unused=True)[0] gradients2 = autograd.grad(outputs=s, inputs=interpolates, grad_outputs=torch.ones(s.size()).cuda(), create_graph=True, retain_graph=True, only_inputs=True, allow_unused=True)[0] if gradients2 is None: return None gradient_penalty = (((gradients1.norm(2, dim=1) - 1) ** 2).mean() * self.LAMBDA) + \ (((gradients2.norm(2, dim=1) - 1) ** 2).mean() * self.LAMBDA) return gradient_penalty def get_loss(self, net,fakeB, realB): self.D_fake, x = net.forward(fakeB.detach()) self.D_fake = self.D_fake.mean() self.D_fake = (self.D_fake + x).mean() # Real self.D_real, x = net.forward(realB) self.D_real = (self.D_real+x).mean() # Combined loss self.loss_D = self.D_fake - self.D_real gradient_penalty = self.calc_gradient_penalty(net, realB.data, fakeB.data) return self.loss_D + gradient_penalty,return self.loss_D + gradient_penalty出现错误:TypeError: unsupported operand type(s) for +: 'Tensor' and 'NoneType'
这个错误是因为在 calc_gradient_penalty 函数中,如果 gradients2 是 None,则会返回 None。在 get_loss 函数中,如果 gradient_penalty 是 None,则返回的就是 self.loss_D + None,这导致了 TypeError 错误。
为了解决这个问题,你可以在 calc_gradient_penalty 函数中添加一个条件判断,如果 gradients2 是 None,则返回 0.0,而不是 None。这样,当计算 gradient_penalty 时,即使 gradients2 是 None,也不会导致错误。修改后的代码如下:
```
def calc_gradient_penalty(self, netD, real_data, fake_data):
alpha = torch.rand(1, 1)
alpha = alpha.expand(real_data.size())
alpha = alpha.cuda()
interpolates = alpha * real_data + ((1 - alpha) * fake_data)
interpolates = interpolates.cuda()
interpolates = Variable(interpolates, requires_grad=True)
disc_interpolates, s = netD.forward(interpolates)
s = torch.autograd.Variable(torch.tensor(0.0), requires_grad=True).cuda()
gradients1 = autograd.grad(outputs=disc_interpolates, inputs=interpolates,
grad_outputs=torch.ones(disc_interpolates.size()).cuda(),
create_graph=True, retain_graph=True, only_inputs=True, allow_unused=True)[0]
gradients2 = autograd.grad(outputs=s, inputs=interpolates,
grad_outputs=torch.ones(s.size()).cuda(),
create_graph=True, retain_graph=True,
only_inputs=True, allow_unused=True)[0]
if gradients2 is None:
return 0.0
gradient_penalty = (((gradients1.norm(2, dim=1) - 1) ** 2).mean() * self.LAMBDA) + \
(((gradients2.norm(2, dim=1) - 1) ** 2).mean() * self.LAMBDA)
return gradient_penalty
def get_loss(self, net,fakeB, realB):
self.D_fake, x = net.forward(fakeB.detach())
self.D_fake = self.D_fake.mean()
self.D_fake = (self.D_fake + x).mean()
# Real
self.D_real, x = net.forward(realB)
self.D_real = (self.D_real+x).mean()
# Combined loss
self.loss_D = self.D_fake - self.D_real
gradient_penalty = self.calc_gradient_penalty(net, realB.data, fakeB.data)
if gradient_penalty == None:
gradient_penalty = 0.0
return self.loss_D + gradient_penalty
```
self.beta = torch.tensor(0.0, requires_grad = True)
This line of code creates a scalar tensor with a value of 0.0 and sets the "requires_grad" attribute to True. This means that any computations involving this tensor will be tracked by PyTorch's automatic differentiation system, allowing for the computation of gradients with respect to this tensor during backpropagation.
In other words, this tensor is a learnable parameter of a neural network that will be optimized through gradient descent to improve the network's performance on a given task.