elektronn3.models.unet module

This is a modified version of the U-Net CNN architecture for biomedical image segmentation. U-Net was originally published in https://arxiv.org/abs/1505.04597 by Ronneberger et al.

A pure-3D variant of U-Net has been proposed by Çiçek et al. in https://arxiv.org/abs/1606.06650, but the below implementation is based on the original U-Net paper, with several improvements.

This code is based on https://github.com/jaxony/unet-pytorch (c) 2017 Jackson Huang, released under MIT License, which implements (2D) U-Net with user-defined network depth and a few other improvements of the original architecture.

Major differences of this version from Huang’s code:

  • Operates on 3D image data (5D tensors) instead of 2D data

  • Uses 3D convolution, 3D pooling etc. by default

  • planar_blocks architecture parameter for mixed 2D/3D convnets (see UNet class docstring for details)

  • Improved tests (see the bottom of the file)

  • Cleaned up parameter/variable names and formatting, changed default params

  • Updated for PyTorch 1.3 and Python 3.6 (earlier versions unsupported)

  • (Optional DEBUG mode for optional printing of debug information)

  • Extended documentation

class elektronn3.models.unet.UNet(in_channels=1, out_channels=2, n_blocks=3, start_filts=32, up_mode='transpose', merge_mode='concat', planar_blocks=(), batch_norm='unset', attention=False, activation='relu', normalization='batch', full_norm=True, dim=3, conv_mode='same')[source]

Bases: torch.nn.

Modified version of U-Net, adapted for 3D biomedical image segmentation

The U-Net is a convolutional encoder-decoder neural network. Contextual spatial information (from the decoding, expansive pathway) about an input tensor is merged with information representing the localization of details (from the encoding, compressive pathway).

Modifications to the original paper (@jaxony):

  • Padding is used in size-3-convolutions to prevent loss of border pixels.

  • Merging outputs does not require cropping due to (1).

  • Residual connections can be used by specifying UNet(merge_mode=’add’).

  • If non-parametric upsampling is used in the decoder pathway (specified by upmode=’upsample’), then an additional 1x1 convolution occurs after upsampling to reduce channel dimensionality by a factor of 2. This channel halving happens with the convolution in the tranpose convolution (specified by upmode=’transpose’).

Additional modifications (@mdraw):

  • Operates on 3D image data (5D tensors) instead of 2D data

  • Uses 3D convolution, 3D pooling etc. by default

  • Each network block pair (the two corresponding submodules in the encoder and decoder pathways) can be configured to either work in 3D or 2D mode (3D/2D convolution, pooling etc.) with the planar_blocks parameter. This is helpful for dealing with data anisotropy (commonly the depth axis has lower resolution in SBEM data sets, so it is not as important for convolution/pooling) and can reduce the complexity of models (parameter counts, speed, memory usage etc.). Note: If planar blocks are used, the input patch size should be adapted by reducing depth and increasing height and width of inputs.

  • Configurable activation function.

  • Optional normalization

Gradient checkpointing can be used to reduce memory consumption while training. To make use of gradient checkpointing, just run the forward_gradcp() instead of the regular forward method. This makes the backward pass a bit slower, but the memory savings can be huge (usually around 20% - 50%, depending on hyperparameters). Checkpoints are made after each network block. See https://pytorch.org/docs/master/checkpoint.html and https://arxiv.org/abs/1604.06174 for more details. Gradient checkpointing is not supported in TorchScript mode.

Parameters
  • in_channels (int) – Number of input channels (e.g. 1 for single-grayscale inputs, 3 for RGB images) Default: 1

  • out_channels (int) – Number of output channels (in classification/semantic segmentation, this is the number of different classes). Default: 2

  • n_blocks (int) –

    Number of downsampling/convolution blocks (max-pooling) in the encoder pathway. The decoder (upsampling/upconvolution) pathway will consist of n_blocks - 1 blocks. Increasing n_blocks has two major effects:

    • The network will be deeper (n + 1 -> 4 additional convolution layers)

    • Since each block causes one additional downsampling, more contextual information will be available for the network, enhancing the effective visual receptive field. (n + 1 -> receptive field is approximately doubled in each dimension, except in planar blocks, in which it is only doubled in the H and W image dimensions)

    Important note: Always make sure that the spatial shape of your input is divisible by the number of blocks, because else, concatenating downsampled features will fail.

  • start_filts (int) – Number of filters for the first convolution layer. Note: The filter counts of the later layers depend on the choice of merge_mode.

  • up_mode (str) –

    Upsampling method in the decoder pathway. Choices:

    • ’transpose’ (default): Use transposed convolution (“Upconvolution”)

    • ’resizeconv_nearest’: Use resize-convolution with nearest- neighbor interpolation, as proposed in https://distill.pub/2016/deconv-checkerboard/

    • ’resizeconv_linear: Same as above, but with (bi-/tri-)linear interpolation

    • ’resizeconv_nearest1’: Like ‘resizeconv_nearest’, but using a light-weight 1x1 convolution layer instead of a spatial convolution

    • ’resizeconv_linear1’: Like ‘resizeconv_nearest’, but using a light-weight 1x1-convolution layer instead of a spatial convolution

  • merge_mode (str) –

    How the features from the encoder pathway should be combined with the decoder features. Choices:

    • ’concat’ (default): Concatenate feature maps along the C axis, doubling the number of filters each block.

    • ’add’: Directly add feature maps (like in ResNets). The number of filters thus stays constant in each block.

    Note: According to https://arxiv.org/abs/1701.03056, feature concatenation (‘concat’) generally leads to better model accuracy than ‘add’ in typical medical image segmentation tasks.

  • planar_blocks (Sequence) – Each number i in this sequence leads to the i-th block being a “planar” block. This means that all image operations performed in the i-th block in the encoder pathway and its corresponding decoder counterpart disregard the depth (D) axis and only operate in 2D (H, W). This is helpful for dealing with data anisotropy (commonly the depth axis has lower resolution in SBEM data sets, so it is not as important for convolution/pooling) and can reduce the complexity of models (parameter counts, speed, memory usage etc.). Note: If planar blocks are used, the input patch size should be adapted by reducing depth and increasing height and width of inputs.

  • activation (Union[str, Module]) –

    Name of the non-linear activation function that should be applied after each network layer. Choices (see https://arxiv.org/abs/1505.00853 for details):

    • ’relu’ (default)

    • ’silu’: Sigmoid Linear Unit (SiLU, aka Swish)

    • ’leaky’: Leaky ReLU (slope 0.1)

    • ’prelu’: Parametrized ReLU. Best for training accuracy, but tends to increase overfitting.

    • ’rrelu’: Can improve generalization at the cost of training accuracy.

    • Or you can pass an nn.Module instance directly, e.g. activation=torch.nn.ReLU()

  • normalization (str) –

    Type of normalization that should be applied at the end of each block. Note that it is applied after the activated conv layers, not before the activation. This scheme differs from the original batch normalization paper and the BN scheme of 3D U-Net, but it delivers better results this way (see https://redd.it/67gonq). Choices:

    • ’group’ for group normalization (G=8)

    • ’group<G>’ for group normalization with <G> groups (e.g. ‘group16’) for G=16

    • ’instance’ for instance normalization

    • ’batch’ for batch normalization (default)

    • ’none’ or None for no normalization

  • attention (bool) – If True, use grid attention in the decoding pathway, as proposed in https://arxiv.org/abs/1804.03999. Default: False.

  • full_norm (bool) – If True (default), perform normalization after each (transposed) convolution in the network (which is what almost all published neural network architectures do). If False, only normalize after the last convolution layer of each block, in order to save resources. This was also the default behavior before this option was introduced.

  • dim (int) –

    Spatial dimensionality of the network. Choices:

    • 3 (default): 3D mode. Every block fully works in 3D unless it is excluded by the planar_blocks setting. The network expects and operates on 5D input tensors (N, C, D, H, W).

    • 2: Every block and every operation works in 2D, expecting 4D input tensors (N, C, H, W).

  • conv_mode (str) –

    Padding mode of convolutions. Choices:

    • ’same’ (default): Use SAME-convolutions in every layer: zero-padding inputs so that all convolutions preserve spatial shapes and don’t produce an offset at the boundaries.

    • ’valid’: Use VALID-convolutions in every layer: no padding is used, so every convolution layer reduces spatial shape by 2 in each dimension. Intermediate feature maps of the encoder pathway are automatically cropped to compatible shapes so they can be merged with decoder features. Advantages:

      • Less resource consumption than SAME because feature maps have reduced sizes especially in deeper layers.

      • No “fake” data (that is, the zeros from the SAME-padding) is fed into the network. The output regions that are influenced by zero-padding naturally have worse quality, so they should be removed in post-processing if possible (see overlap_shape in elektronn3.inference). Using VALID convolutions prevents the unnecessary computation of these regions that need to be cut away anyways for high-quality tiled inference.

      • Avoids the issues described in https://arxiv.org/abs/1811.11718.

      • Since the network will not receive zero-padded inputs, it is not required to learn a robustness against artificial zeros being in the border regions of inputs. This should reduce the complexity of the learning task and allow the network to specialize better on understanding the actual, unaltered inputs (effectively requiring less parameters to fit).

      Disadvantages:

      • Using this mode poses some additional constraints on input sizes and requires you to center-crop your targets, so it’s harder to use in practice than the ‘same’ mode.

      • In some cases it might be preferable to get low-quality outputs at image borders as opposed to getting no outputs at the borders. Most notably this is the case if you do training and inference not on small patches, but on complete images in a single step.

forward(x)[source]
static weight_init(m)[source]