May I ask how to use MATLAB code to build an ECA module?

May I ask how to use MATLAB code to build an ECA module? The ECA module can refer to this paper: ECA Net: Efficient Channel Attention for Deep Convolutional Neural Networks.
Paper address: https://arxiv.org/abs/1910.03151

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I found the following Python code about ECA: but I don't know how to implement "squeeze" and "transpose" in MATLAB.Please help me!
class ECA(nn.Module):
"""Constructs a ECA module.
Args:
channel: Number of channels of the input feature map
k_size: Adaptive selection of kernel size
"""
def __init__(self, c1,c2, k_size=3):
super(ECA, self).__init__()
self.avg_pool = nn.AdaptiveAvgPool2d(1)
self.conv = nn.Conv1d(1, 1, kernel_size=k_size, padding=(k_size - 1) // 2, bias=False)
self.sigmoid = nn.Sigmoid()
def forward(self, x):
# feature descriptor on the global spatial information
y = self.avg_pool(x)
y = self.conv(y.squeeze(-1).transpose(-1, -2)).transpose(-1, -2).unsqueeze(-1)
# Multi-scale information fusion
y = self.sigmoid(y)
return x * y.expand_as(x)

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 Accepted Answer

Hello Shen,
I understand you are trying to implement an ECA module using MATLAB. I can help you translate the provided Python code for the ECA module into MATLAB code. However, you can use the following functions in MATLAB:
  1. Squeeze: The squeeze function in MATLAB removes singleton dimensions.
  2. Transpose: The permute function in MATLAB can be used to transpose dimensions.
Here's how you can achieve the equivalent functionality:
classdef ECA < handle
properties
avg_pool
conv
sigmoid
end
methods
function obj = ECA(c1, c2, k_size)
if nargin < 3
k_size = 3;
end
obj.avg_pool = @(x) mean(x, [1, 2]);
obj.conv = convolution1dLayer(k_size, 1, 'Padding', floor((k_size - 1) / 2), 'BiasLearnRateFactor', 0);
obj.sigmoid = @(x) 1 ./ (1 + exp(-x));
end
function y = forward(obj, x)
% Global Average Pooling
y = obj.avg_pool(x);
y = squeeze(y); % Equivalent to squeeze(-1)
y = permute(y, [3, 1, 2]); % Equivalent to transpose(-1, -2)
% 1D Convolution
y = obj.conv.predict(y);
y = permute(y, [2, 3, 1]); % Equivalent to transpose(-1, -2)
y = reshape(y, [1, 1, size(y, 1), size(y, 2)]);
% Sigmoid Activation
y = obj.sigmoid(y);
% Element-wise multiplication and expansion
y = repmat(y, size(x, 1), size(x, 2), 1, 1);
y = x .* y;
end
end
end
Please refer to the following documentations for more information regarding implementation:
Hope it helps!

4 Comments

First of all, thank you very much for your answer. Because I need to integrate the ECA module into the deep model, I have rewritten the above code as follows:
classdef ECABlock < nnet.layer.Layer
properties
avg_pool
conv
sigmoid
end
methods
function layer = ECABlock(name,k_size)
% create an attention layerr
layer.Name = ['eca_block_',name];
layer.Description = "ECA Block";
if nargin < 2
k_size = 3;
end
layer.avg_pool = @(x) mean(x, [1, 2]);
layer.conv = convolution1dLayer(k_size, 1, 'Padding', floor((k_size - 1) / 2), 'BiasLearnRateFactor', 0);
layer.sigmoid = @(x) 1 ./ (1 + exp(-x));
end
function y = predict(layer, x)
% Global Average Pooling
y = layer.avg_pool(x);
y = squeeze(y); % Equivalent to squeeze(-1)
y = permute(y, [3, 1, 2]); % Equivalent to transpose(-1, -2)
% 1D Convolution
y = layer.conv.predict(y);
y = permute(y, [2, 3, 1]); % Equivalent to transpose(-1, -2)
y = reshape(y, [1, 1, size(y, 1), size(y, 2)]);
% Sigmoid Activation
y = layer.sigmoid(y);
% Element-wise multiplication and expansion
y = repmat(y, size(x, 1), size(x, 2), 1, 1);
y = x .* y;
end
end
end
but encountered the following error:
Unrecognized class' nnet.cnn.layer. ' The method, property, or field 'predict' of Convolution1DLayer.
Error ECABlock/correct (line 30)
y=layer.conv.predict(y);
Try to use 'forward' rather than 'predict':
y = layer.conv.forward(y);
I have also tried forward and reported the same error.
And the usage of squeeze in MATLAB is also different from that in Python
Unrecognized method, property, or field 'forward' for class 'nnet.cnn.layer.Convolution1DLayer'.
Error in ECA/forward (line 25)
y = obj.conv.forward(y);

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Asked:

on 13 Aug 2024

Commented:

on 28 Mar 2025

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