Source code for mindspore.nn.probability.dpn.vae.cvae

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"""Conditional Variational auto-encoder (CVAE)."""
from mindspore.ops import composite as C
from mindspore.ops import operations as P
from mindspore._checkparam import Validator
from ....cell import Cell
from ....layer.basic import Dense, OneHot


[docs]class ConditionalVAE(Cell): r""" Conditional Variational Auto-Encoder (CVAE). The difference with VAE is that CVAE uses labels information. For more details, refer to `Learning Structured Output Representation using Deep Conditional Generative Models <http://papers.nips.cc/paper/5775-learning-structured-output-representation-using-deep-conditional- generative-models>`_. Note: When encoder and decoder ard defined, the shape of the encoder's output tensor and decoder's input tensor must be :math:`(N, hidden\_size)`. The latent_size must be less than or equal to the hidden_size. Args: encoder(Cell): The Deep Neural Network (DNN) model defined as encoder. decoder(Cell): The DNN model defined as decoder. hidden_size(int): The size of encoder's output tensor. latent_size(int): The size of the latent space. num_classes(int): The number of classes. Inputs: - **input_x** (Tensor) - The shape of input tensor is :math:`(N, C, H, W)`, which is the same as the input of encoder. - **input_y** (Tensor) - The tensor of the target data, the shape is :math:`(N,)`. Outputs: - **output** (tuple) - (recon_x(Tensor), x(Tensor), mu(Tensor), std(Tensor)). Supported Platforms: ``Ascend`` ``GPU`` """ def __init__(self, encoder, decoder, hidden_size, latent_size, num_classes): super(ConditionalVAE, self).__init__() self.encoder = encoder self.decoder = decoder if (not isinstance(encoder, Cell)) or (not isinstance(decoder, Cell)): raise TypeError('The encoder and decoder should be Cell type.') self.hidden_size = Validator.check_positive_int(hidden_size) self.latent_size = Validator.check_positive_int(latent_size) if hidden_size < latent_size: raise ValueError('The latent_size should be less than or equal to the hidden_size.') self.num_classes = Validator.check_positive_int(num_classes) self.normal = C.normal self.exp = P.Exp() self.reshape = P.Reshape() self.shape = P.Shape() self.concat = P.Concat(axis=1) self.to_tensor = P.ScalarToArray() self.one_hot = OneHot(depth=num_classes) self.dense1 = Dense(self.hidden_size, self.latent_size) self.dense2 = Dense(self.hidden_size, self.latent_size) self.dense3 = Dense(self.latent_size + self.num_classes, self.hidden_size) def _encode(self, x, y): en_x = self.encoder(x, y) mu = self.dense1(en_x) log_var = self.dense2(en_x) return mu, log_var def _decode(self, z): z = self.dense3(z) recon_x = self.decoder(z) return recon_x
[docs] def construct(self, x, y): """ The input are x and y, so the WithLossCell method needs to be rewritten when using cvae interface. """ mu, log_var = self._encode(x, y) std = self.exp(0.5 * log_var) z = self.normal(self.shape(mu), mu, std, seed=0) y = self.one_hot(y) z_c = self.concat((z, y)) recon_x = self._decode(z_c) return recon_x, x, mu, std
[docs] def generate_sample(self, sample_y, generate_nums, shape): """ Randomly sample from the latent space to generate samples. Args: sample_y (Tensor): Define the label of samples. Tensor of shape (generate_nums, ) and type mindspore.int32. generate_nums (int): The number of samples to generate. shape(tuple): The shape of sample, which must be the format of (generate_nums, C, H, W) or (-1, C, H, W). Returns: Tensor, the generated samples. """ generate_nums = Validator.check_positive_int(generate_nums) if not isinstance(shape, tuple) or len(shape) != 4 or (shape[0] != -1 and shape[0] != generate_nums): raise ValueError('The shape should be (generate_nums, C, H, W) or (-1, C, H, W).') sample_z = self.normal((generate_nums, self.latent_size), self.to_tensor(0.0), self.to_tensor(1.0), seed=0) sample_y = self.one_hot(sample_y) sample_c = self.concat((sample_z, sample_y)) sample = self._decode(sample_c) sample = self.reshape(sample, shape) return sample
[docs] def reconstruct_sample(self, x, y): """ Reconstruct samples from original data. Args: x (Tensor): The input tensor to be reconstructed, the shape is (N, C, H, W). y (Tensor): The label of the input tensor, the shape is (N,). Returns: Tensor, the reconstructed sample. """ mu, log_var = self._encode(x, y) std = self.exp(0.5 * log_var) z = self.normal(mu.shape, mu, std, seed=0) y = self.one_hot(y) z_c = self.concat((z, y)) recon_x = self._decode(z_c) return recon_x