patch k_diffusion to_d and strip device from schedulers

modules/sd_schedulers.py

@@ -4,6 +4,12 @@ import torch
 
 import k_diffusion
 
+def to_d(x, sigma, denoised):
+    """Converts a denoiser output to a Karras ODE derivative."""
+    return (x - denoised) / sigma
+
+k_diffusion.sampling.to_d = to_d
+
 import numpy as np
 
 from modules import shared
@@ -19,11 +25,11 @@ class Scheduler:
     aliases: list = None
 
 
-def uniform(n, sigma_min, sigma_max, inner_model, device):
+def uniform(n, sigma_min, sigma_max, inner_model):
     return inner_model.get_sigmas(n)
 
 
-def sgm_uniform(n, sigma_min, sigma_max, inner_model, device):
+def sgm_uniform(n, sigma_min, sigma_max, inner_model):
     start = inner_model.sigma_to_t(torch.tensor(sigma_max))
     end = inner_model.sigma_to_t(torch.tensor(sigma_min))
     sigs = [
@@ -31,9 +37,9 @@ def sgm_uniform(n, sigma_min, sigma_max, inner_model, device):
         for ts in torch.linspace(start, end, n + 1)[:-1]
     ]
     sigs += [0.0]
-    return torch.FloatTensor(sigs).to(device)
+    return torch.FloatTensor(sigs)
 
-def get_align_your_steps_sigmas(n, sigma_min, sigma_max, device='cpu'):
+def get_align_your_steps_sigmas(n, sigma_min, sigma_max):
     # https://research.nvidia.com/labs/toronto-ai/AlignYourSteps/howto.html
     def loglinear_interp(t_steps, num_steps):
         """
@@ -59,12 +65,12 @@ def get_align_your_steps_sigmas(n, sigma_min, sigma_max, device='cpu'):
     else:
         sigmas.append(0.0)
 
-    return torch.FloatTensor(sigmas).to(device)
+    return torch.FloatTensor(sigmas)
 
-def kl_optimal(n, sigma_min, sigma_max, device):
-    alpha_min = torch.arctan(torch.tensor(sigma_min, device=device))
-    alpha_max = torch.arctan(torch.tensor(sigma_max, device=device))
-    step_indices = torch.arange(n + 1, device=device)
+def kl_optimal(n, sigma_min, sigma_max):
+    alpha_min = torch.arctan(torch.tensor(sigma_min))
+    alpha_max = torch.arctan(torch.tensor(sigma_max))
+    step_indices = torch.arange(n + 1)
     sigmas = torch.tan(step_indices / n * alpha_min + (1.0 - step_indices / n) * alpha_max)
     return sigmas