Created
February 6, 2018 13:56
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tensorflow implementation of permutohedral filtering
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# now, let's do tf implementation | |
def ph_splat(inputs, offsets, weights, nbs): | |
N, C = inputs.shape | |
F = weights.shape[1] - 1 | |
M = nbs.shape[0] | |
weighted_inputs = tf.matmul(weights[:N,:,tf.newaxis], | |
inputs[:N,tf.newaxis,:]) | |
weighted_inputs = tf.reshape(weighted_inputs, [-1, C]) | |
idxs = tf.reshape(offsets[:N,:F+1], [-1,1])+1 | |
# TODO: the only thing is the unknown shape of M? | |
# NOTE: the docs say the update is not deterministic, | |
# but it seems to work | |
return tf.scatter_nd(idxs, weighted_inputs, [M+2, C]) | |
def ph_blur(inputs, values_in, offsets, weights, nbs): | |
def _blur_iter(prev, nbs): | |
n1 = tf.gather(prev, nbs[:,0]+1) | |
n2 = tf.gather(prev, nbs[:,1]+1) | |
return prev + 0.5 * tf.pad(n1 + n2, [[1,1], [0,0]]) | |
return tf.foldl(_blur_iter, | |
tf.transpose(nbs, [1, 0, 2]), | |
values_in) | |
# values = values_in | |
# for j in range(F+1): | |
# n1 = tf.gather(values, nbs[:,j,0]+1) | |
# n2 = tf.gather(values, nbs[:,j,1]+1) | |
# nb_avg = 0.5 * tf.pad(n1 + n2, [[1, 1], [0,0]]) | |
# values = values + nb_avg | |
# return values | |
def ph_slice(inputs, values_in, offsets, weights, nbs): | |
N, C = inputs.shape | |
F = weights.shape[1]-1 | |
alpha = 1.0 / (1.0 + 2.0**(-F)) | |
idxs = tf.reshape(offsets[:N,:F+1], [-1,])+1 | |
w = weights[:N,:,np.newaxis] | |
v = tf.reshape(tf.gather(values_in, idxs), [N, F+1, C]) | |
return tf.reduce_sum(alpha * w * v, axis=1) | |
def ph_filter(inputs, offsets, weights, nbs): | |
values = ph_splat(inputs, offsets, weights, nbs) | |
values = ph_blur(inputs, values, offsets, weights, nbs) | |
return ph_slice(inputs, values, offsets, weights, nbs) |
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