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  1. #
  2. # Copyright (C) Stanislaw Adaszewski, 2020
  3. # License: GPLv3
  4. #
  5. import numpy as np
  6. import scipy.sparse as sp
  7. import torch
  8. def add_eye_sparse(adj_mat: torch.Tensor) -> torch.Tensor:
  9. if not isinstance(adj_mat, torch.Tensor):
  10. raise ValueError('adj_mat must be a torch.Tensor')
  11. if not adj_mat.is_sparse:
  12. raise ValueError('adj_mat must be sparse')
  13. if len(adj_mat.shape) != 2 or \
  14. adj_mat.shape[0] != adj_mat.shape[1]:
  15. raise ValueError('adj_mat must be a square matrix')
  16. adj_mat = adj_mat.coalesce()
  17. indices = adj_mat.indices()
  18. values = adj_mat.values()
  19. eye_indices = torch.arange(adj_mat.shape[0], dtype=indices.dtype).view(1, -1)
  20. eye_indices = torch.cat((eye_indices, eye_indices), 0)
  21. eye_values = torch.ones(adj_mat.shape[0], dtype=values.dtype)
  22. indices = torch.cat((indices, eye_indices), 1)
  23. values = torch.cat((values, eye_values), 0)
  24. adj_mat = torch.sparse_coo_tensor(indices=indices, values=values, size=adj_mat.shape)
  25. return adj_mat
  26. def norm_adj_mat_one_node_type_sparse(adj_mat):
  27. if len(adj_mat.shape) != 2 or \
  28. adj_mat.shape[0] != adj_mat.shape[1]:
  29. raise ValueError('adj_mat must be a square matrix')
  30. adj_mat = add_eye_sparse(adj_mat)
  31. adj_mat = adj_mat.coalesce()
  32. indices = adj_mat.indices()
  33. values = adj_mat.values()
  34. degrees = torch.zeros(adj_mat.shape[0])
  35. degrees = degrees.index_add(0, indices[0], values.to(degrees.dtype))
  36. print('degrees:', degrees)
  37. print('values:', values)
  38. values = values.to(degrees.dtype) / degrees[indices[0]]
  39. adj_mat = torch.sparse_coo_tensor(indices=indices, values=values, size=adj_mat.shape)
  40. return adj_mat
  41. def norm_adj_mat_one_node_type_dense(adj_mat):
  42. if not isinstance(adj_mat, torch.Tensor):
  43. raise ValueError('adj_mat must be a torch.Tensor')
  44. if adj_mat.is_sparse:
  45. raise ValueError('adj_mat must be dense')
  46. if len(adj_mat.shape) != 2 or \
  47. adj_mat.shape[0] != adj_mat.shape[1]:
  48. raise ValueError('adj_mat must be a square matrix')
  49. adj_mat = adj_mat + torch.eye(adj_mat.shape[0], dtype=adj_mat.dtype)
  50. degrees = adj_mat.sum(1).view(-1, 1).to(torch.float32)
  51. adj_mat = adj_mat.to(degrees.dtype) / degrees
  52. return adj_mat
  53. def norm_adj_mat_one_node_type(adj_mat):
  54. if adj_mat.is_sparse:
  55. return norm_adj_mat_one_node_type_sparse(adj_mat)
  56. else:
  57. return norm_adj_mat_one_node_type_dense(adj_mat)
  58. # def norm_adj_mat_one_node_type(adj):
  59. # adj = sp.coo_matrix(adj)
  60. # assert adj.shape[0] == adj.shape[1]
  61. # adj_ = adj + sp.eye(adj.shape[0])
  62. # rowsum = np.array(adj_.sum(1))
  63. # degree_mat_inv_sqrt = np.power(rowsum, -0.5).flatten()
  64. # degree_mat_inv_sqrt = sp.diags(degree_mat_inv_sqrt)
  65. # adj_normalized = adj_.dot(degree_mat_inv_sqrt).transpose().dot(degree_mat_inv_sqrt)
  66. # return adj_normalized
  67. def norm_adj_mat_two_node_types(adj):
  68. adj = sp.coo_matrix(adj)
  69. rowsum = np.array(adj.sum(1))
  70. colsum = np.array(adj.sum(0))
  71. rowdegree_mat_inv = sp.diags(np.nan_to_num(np.power(rowsum, -0.5)).flatten())
  72. coldegree_mat_inv = sp.diags(np.nan_to_num(np.power(colsum, -0.5)).flatten())
  73. adj_normalized = rowdegree_mat_inv.dot(adj).dot(coldegree_mat_inv).tocoo()
  74. return adj_normalized