Donut is an anomaly detection algorithm for periodic KPIs.
Checkout this repository and execute:
pip install git+https://github.com/thu-ml/zhusuan.git
pip install git+https://github.com/korepwx/tfsnippet.git
pip install .
This will first install ZhuSuan and TFSnippet, the two major dependencies of Donut, then install the Donut package itself.
To prepare the data:
import numpy as np
from donut import complete_timestamp, standardize_kpi
# Read the raw data.
timestamp, values, labels = ...
# If there is no label, simply use all zeros.
labels = np.zeros_like(values, dtype=np.int32)
# Complete the timestamp, and obtain the missing point indicators.
timestamp, missing, (values, labels) = \
complete_timestamp(timestamp, (values, labels))
# Split the training and testing data.
test_portion = 0.3
test_n = int(len(values) * test_portion)
train_values, test_values = values[:-test_n], values[-test_n:]
train_labels, test_labels = labels[:-test_n], labels[-test_n:]
train_missing, test_missing = missing[:-test_n], missing[-test_n:]
# Standardize the training and testing data.
train_values, mean, std = standardize_kpi(
train_values, excludes=np.logical_or(train_labels, train_missing))
test_values, _, _ = standardize_kpi(test_values, mean=mean, std=std)
To construct a Donut model:
import tensorflow as tf
from donut import Donut
from tensorflow import keras as K
from tfsnippet.modules import Sequential
# We build the entire model within the scope of `model_vs`,
# it should hold exactly all the variables of `model`, including
# the variables created by Keras layers.
with tf.variable_scope('model') as model_vs:
model = Donut(
h_for_p_x=Sequential([
K.layers.Dense(100, kernel_regularizer=K.regularizers.l2(0.001),
activation=tf.nn.relu),
K.layers.Dense(100, kernel_regularizer=K.regularizers.l2(0.001),
activation=tf.nn.relu),
]),
h_for_q_z=Sequential([
K.layers.Dense(100, kernel_regularizer=K.regularizers.l2(0.001),
activation=tf.nn.relu),
K.layers.Dense(100, kernel_regularizer=K.regularizers.l2(0.001),
activation=tf.nn.relu),
]),
x_dims=120,
z_dims=5,
)
To train the Donut model, and use a trained model for prediction:
from donut import DonutTrainer, DonutPredictor
trainer = DonutTrainer(model=model, model_vs=model_vs)
predictor = DonutPredictor(model)
with tf.Session().as_default():
trainer.fit(train_values, train_labels, train_missing, mean, std)
test_score = predictor.get_score(test_values, test_missing)
To save and restore a trained model:
from tfsnippet.utils import get_variables_as_dict, VariableSaver
with tf.Session().as_default():
# Train the model.
...
# Remember to get the model variables after the birth of a
# `predictor` or a `trainer`. The :class:`Donut` instances
# does not build the graph until :meth:`Donut.get_score` or
# :meth:`Donut.get_training_objective` is called, which is
# done in the `predictor` or the `trainer`.
var_dict = get_variables_as_dict(model_vs)
# save variables to `save_dir`
saver = VariableSaver(var_dict, save_dir)
saver.save()
with tf.Session().as_default():
# Restore variables from `save_dir`.
saver = VariableSaver(get_variables_as_dict(model_vs), save_dir)
saver.restore()
If you need more advanced outputs from the model, you may derive the outputs by using model.vae directly, for example:
from donut import iterative_masked_reconstruct
# Obtain the reconstructed `x`, with MCMC missing data imputation.
# See also:
# :meth:`donut.Donut.get_score`
# :func:`donut.iterative_masked_reconstruct`
# :meth:`tfsnippet.modules.VAE.reconstruct`
input_x = ... # 2-D `float32` :class:`tf.Tensor`, input `x` windows
input_y = ... # 2-D `int32` :class:`tf.Tensor`, missing point indicators
# for the `x` windows
x = model.vae.reconstruct(
iterative_masked_reconstruct(
reconstruct=model.vae.reconstruct,
x=input_x,
mask=input_y,
iter_count=mcmc_iteration,
back_prop=False
)
)
# `x` is a :class:`tfsnippet.stochastic.StochasticTensor`, from which
# you may derive many useful outputs, for example:
x.tensor # the `x` samples
x.log_prob(group_ndims=0) # element-wise log p(x|z) of sampled x
x.distribution.log_prob(input_x) # the reconstruction probability
x.distribution.mean, x.distribution.std # mean and std of p(x|z)