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| from __future__ import division | |
| from networkx import adjacency_matrix | |
| import numpy as np | |
| import numpy.linalg as nl | |
| import scipy.linalg as sl | |
| from copy import copy, deepcopy | |
| def random_walk_matrix(g, normalize=True): | |
| """Probability matrix of a random walk on the graph. | |
| Parameters | |
| ---------- | |
| g : Graph | |
| Input graph. | |
| normalize : bool | |
| Normalize the columns and rows of the probability matrix (thereby | |
| making the matrix symmetric). The returned matrix has the same | |
| eigenvalues as and related eigenvectors to the non-normalized version. | |
| Notes | |
| ----- | |
| :: | |
| W = A D^-1 | |
| W = D^-1/2 W D^1/2 = D^-1/2 A D^-1/2 (normalized) | |
| """ | |
| A = np.asarray(adjacency_matrix(g)) | |
| d = np.array(g.degree().values()) | |
| if normalize: | |
| d = d ** (1/2) | |
| return A / d[:, None] * d | |
| else: | |
| return A / d[:, None] | |
| def lazy_random_walk_matrix(g, normalize=True): | |
| """Probability of a lazy walk on the graph. | |
| A lazy walk remains at the current node with probability 1/2 or | |
| steps to a random neighbor. | |
| Parameters | |
| ---------- | |
| g : Graph | |
| Input graph. | |
| normalize : bool | |
| Normalize the columns and rows of the probability matrix (thereby | |
| making the matrix symmetric). The returned matrix has the same | |
| eigenvalues as and related eigenvectors to the non-normalized version. | |
| """ | |
| W = random_walk_matrix(g, normalize=normalize) | |
| I = np.eye(len(W)) | |
| return (I + W) / 2 | |
| def modularity_matrix(g): | |
| """Modularity matrix of the graph. | |
| The eigenvector corresponding to the largest eigenvalue of the modularity | |
| matrix is analyzed to assign clusters. | |
| """ | |
| A = np.asarray(adjacency_matrix(g)) | |
| k = np.sum(A, axis=0) | |
| M = np.sum(k) # 2x number of edges | |
| return A - ((k * k[:, None]) / float(M)) | |
| def newman_partition(g, max_div=np.inf): | |
| A = np.asarray(adjacency_matrix(g)) | |
| k = np.sum(A, axis=0) | |
| M = np.sum(A) # 2x number of edges | |
| B = modularity_matrix(g) | |
| p = range(len(g)) | |
| def _divide_partition(p, max_div=np.inf): | |
| """ | |
| Parameters | |
| ---------- | |
| p : array of ints | |
| Node labels. | |
| B : ndarray | |
| Modularity matrix. | |
| Returns | |
| ------- | |
| pp, qq : list of ints | |
| Partitioning of node labels. If the partition is indivisible, then | |
| only `pp` is returned. | |
| """ | |
| if max_div <= 0: | |
| return [p] | |
| # Construct the subgraph modularity matrix | |
| p = np.asarray(p) | |
| A_ = A[p, p[:, None]] | |
| k_ = np.sum(A_, axis=0) | |
| M_ = np.sum(k_) | |
| B_ = B[p, p[:, None]] | |
| B_ = B_ - np.diag(k_ - k[p] * M_ / float(M)) | |
| # w, v = nl.eigh(B_) | |
| w, v = sl.eigh(B_, eigvals=(len(B_) - 2, len(B_) - 1)) | |
| # Find the maximum eigenvalue of the modularity matrix | |
| # If it is smaller than zero, then we won't be able to | |
| # increase the modularity any further by partitioning. | |
| n = np.argsort(w)[-1] | |
| if w[n] <= 0: | |
| return [p] | |
| # Construct the partition vector s, that has value -1 corresponding | |
| # to nodes in the first partition and 1 for nodes in the second | |
| v_max = v[:, n] | |
| mask = (v_max < 0) | |
| s = np.ones_like(v_max) | |
| s[mask] = -1 | |
| # Compute the increase in modularity due to this partitioning. | |
| # If it is less than zero, we should rather not have partitioned. | |
| q = s[None, :].dot(B_).dot(s) | |
| print 'Modularity increase:', q / float(2 * M_), q > 0 | |
| if q <= 0: | |
| return [p] | |
| # Make the partitioning, and subdivide each | |
| # partition in turn. | |
| out = [] | |
| for pp in (p[mask], p[~mask]): | |
| out.extend(_divide_partition(pp, max_div - 1)) | |
| return out | |
| return _divide_partition(p, max_div) | |
| def modularity(g, p): | |
| """Compute the modularity of a network g under partitioning p. | |
| Parameters | |
| ---------- | |
| g : NetworkX graph | |
| Input graph. | |
| p : tuple of lists | |
| Each list contains the node numbers belonging to a different | |
| module. | |
| """ | |
| A = adjacency_matrix(g) | |
| M = np.sum(A) | |
| E = np.zeros((len(p), len(p))) | |
| p = [np.array(e) for e in p] | |
| for i in range(len(p)): | |
| for j in range(i, len(p)): | |
| A_ = A[p[i][:, None], p[j]] | |
| E[i, j] = np.sum(A_) / M | |
| # Make symmetric | |
| E[np.tril_indices_from(E)] = E.T[np.tril_indices_from(E)] | |
| return np.sum(np.diag(E) - np.sum(E, axis=1) ** 2) | |
| ## def adjust_partition(g, partition): | |
| ## partition = [list(p) for p in partition] | |
| ## N = max(max(p) for p in partition) | |
| ## P = set(range(len(partition))) | |
| ## moves = {} | |
| ## verts = set(range(N + 1)) | |
| ## vert_map = {} | |
| ## for n, p in enumerate(partition): | |
| ## for v in p: | |
| ## vert_map[v] = n | |
| ## def _move_vertex(partition, vert_map, node, target): | |
| ## partition = [copy(p) for p in partition] | |
| ## partition[vert_map[node]].remove(node) | |
| ## partition[target].append(node) | |
| ## vert_map = copy(vert_map) | |
| ## vert_map[node] = target | |
| ## return partition, vert_map | |
| ## m0 = modularity(g, partition) | |
| ## while verts: | |
| ## moves = [] | |
| ## modularities = [] | |
| ## for v in verts: | |
| ## vert_rm = [] | |
| ## m1 = m0 | |
| ## for target in P.difference([vert_map[v]]): | |
| ## new_p, _ = _move_vertex(partition, vert_map, v, target) | |
| ## # moves.append((v, target)) | |
| ## m = modularity(g, new_p) | |
| ## if m > m1: | |
| ## m1 = m | |
| ## #modularities.append(m1) | |
| ## if m1 > m0: | |
| ## partition, vert_map = _move_vertex(partition, vert_map, v, target) | |
| ## vert_rm.append(v) | |
| ## print modularity(g, partition) | |
| ## for v in vert_rm: | |
| ## print verts, vert_rm | |
| ## verts.remove(v) | |
| ## print len(verts) | |
| ## # print np.max(modularities) | |
| ## # node, target = moves[np.argmax(modularities)] | |
| ## # partition, vert_map = _move_vertex(partition, vert_map, node, target) | |
| ## # verts.remove(v) | |
| ## return partition | |
| def adjust_partition(g, partition): | |
| from brainx.modularity import GraphPartition | |
| ix = {} | |
| for n, p in enumerate(partition): | |
| ix[n] = set(p) | |
| gp = GraphPartition(g, ix) | |
| nodes = g.nodes() | |
| P = set(range(len(gp))) | |
| node_map = {} | |
| for p in P: | |
| for node in gp.index[p]: | |
| node_map[node] = p | |
| L = len(nodes) | |
| no_improvement = 0 | |
| best_modularity = 0 | |
| while nodes and no_improvement < 10: | |
| M = gp.modularity() | |
| if M > best_modularity: | |
| gp_best = deepcopy(gp) | |
| best_modularity = M | |
| no_improvement = 0 | |
| else: | |
| no_improvement += 1 | |
| moves = [] | |
| move_modularity = [] | |
| print '[%d/%d] -> %.4f' % (len(nodes), L, gp.modularity()) | |
| for n in nodes: | |
| for p in P.difference([node_map[n]]): | |
| moves.append((n, node_map[n], p)) | |
| M = -gp.compute_node_update(n, node_map[n], p)[3] | |
| move_modularity.append(M) | |
| (n, p0, p1) = moves[np.argmax(move_modularity)] | |
| split_modules, e_new, a_new = gp.compute_node_update(n, p0, p1)[:3] | |
| gp.apply_node_update(n, p0, p1, split_modules, e_new, a_new) | |
| node_map[n] = p1 | |
| nodes.remove(n) | |
| return gp_best |
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| from networkx import Graph | |
| from modularity import newman_partition | |
| from brainx.modularity import GraphPartition, simulated_annealing | |
| g = Graph() | |
| g.add_edges_from([ | |
| (0, 1), | |
| (0, 2), | |
| (1, 2), | |
| (2, 3), | |
| (3, 4), | |
| (3, 5), | |
| (4, 5) | |
| ]) | |
| import networkx as nx | |
| #g = nx.karate_club_graph() | |
| import numpy as np | |
| e = np.loadtxt('jazz.net', skiprows=3, dtype=int)[:, :2] - 1 | |
| g = nx.Graph() | |
| g.add_edges_from(e) | |
| partition = newman_partition(g) | |
| ix = {} | |
| for n, p in enumerate(partition): | |
| ix[n] = set(p) | |
| gp = GraphPartition(g, ix) | |
| print gp.modularity() | |
| print simulated_annealing(g, p0=gp) |
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| from __future__ import division | |
| from modularity import (random_walk_matrix, lazy_random_walk_matrix, | |
| modularity_matrix, newman_partition, | |
| modularity, adjust_partition) | |
| from networkx import Graph | |
| import numpy as np | |
| from numpy.testing import assert_array_almost_equal | |
| from numpy.linalg import eig | |
| # X | |
| # | | |
| # X--X | |
| # \ / | |
| # X--X | |
| # | |
| # Numbered top to bottom, left to right | |
| g = Graph() | |
| g.add_edges_from([ | |
| (1, 2), | |
| (2, 3), | |
| (2, 4), | |
| (3, 4), | |
| (4, 5) | |
| ]) | |
| def test_random_walk(): | |
| M = random_walk_matrix(g, normalize=False) | |
| E = [[0, 1, 0, 0, 0], | |
| [1/3, 0, 1/3, 1/3, 0], | |
| [0, 1/2, 0, 1/2, 0], | |
| [0, 1/3, 1/3, 0, 1/3], | |
| [0, 0, 0, 1, 0]] | |
| assert_array_almost_equal(M, E) | |
| def test_random_walk_normalized(): | |
| M0 = random_walk_matrix(g, normalize=False) | |
| M1 = random_walk_matrix(g, normalize=False) | |
| e0, v0 = eig(M0) | |
| e1, v1 = eig(M1) | |
| assert_array_almost_equal(e0, e1) | |
| def test_lazy_random_walk(): | |
| M = lazy_random_walk_matrix(g, normalize=False) | |
| E = [[1/2, 1/2, 0, 0, 0], | |
| [1/6, 1/2, 1/6, 1/6, 0], | |
| [0, 1/4, 1/2, 1/4, 0], | |
| [0, 1/6, 1/6, 1/2, 1/6], | |
| [0, 0, 0, 1/2, 1/2]] | |
| assert_array_almost_equal(M, E) | |
| def test_random_walk_normalized(): | |
| M0 = lazy_random_walk_matrix(g, normalize=False) | |
| M1 = lazy_random_walk_matrix(g, normalize=False) | |
| e0, v0 = eig(M0) | |
| e1, v1 = eig(M1) | |
| assert_array_almost_equal(e0, e1) | |
| def test_modularity_matrix(): | |
| g = Graph() | |
| g.add_edges_from([ | |
| (0, 1), | |
| (2, 3), | |
| (2, 4), | |
| (3, 4) | |
| ]) | |
| B = modularity_matrix(g) | |
| E = 1/8 * np.array([[-1, 7, -2, -2, -2], | |
| [ 7, -1, -2, -2, -2], | |
| [-2, -2, -4, 4, 4], | |
| [-2, -2, 4, -4, 4], | |
| [-2, -2, 4, 4, -4]]) | |
| assert_array_almost_equal(B, E) | |
| # 0 1 | |
| # X---X | |
| # \ / | |
| # X 2 | |
| # | | |
| # X 3 | |
| # / \ | |
| # X---X | |
| # 4 5 | |
| g = Graph() | |
| g.add_edges_from([ | |
| (0, 1), | |
| (0, 2), | |
| (1, 2), | |
| (2, 3), | |
| (3, 4), | |
| (3, 5), | |
| (4, 5) | |
| ]) | |
| import networkx as nx | |
| #g = nx.karate_club_graph() | |
| e = np.loadtxt('jazz.net', skiprows=3, dtype=int)[:, :2] - 1 | |
| g = nx.Graph() | |
| g.add_edges_from(e) | |
| p0 = newman_partition(g) | |
| print "Partitioned graph modularity:", modularity(g, p0) | |
| gp = adjust_partition(g, p0) | |
| print "Optimized partition modularity:", gp.modularity() | |
| p1 = [np.array(list(a)) for a in gp.index.values()] | |
| print "Modularity verified:", modularity(g, p1) |
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