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Day 1 Lecture 3
Convolutional Neural
Networks
Elisa Sayrol
The i-th layer is defined by a matrix Wi
and a vector bi, and the activation is
simply a dot product plus bi:
The Deep Neural Network
Num parameters to learn at i-th layer:
2
From Neurons to Convolutional Neural Networks
What if the input is a 2D signal?
(images, spectrogram, but also 1D signals)
From Neurons to Convolutional Neural Networks
For a 200x200 image,
we have 4x104
neurons
each one with 4x104
inputs, that is 16x108
parameters, only for one
layer!!!
Figure Credit: Ranzatto
From Neurons to Convolutional Neural Networks
For a 200x200 image, we
have 4x104
neurons each one
with 10x10 “local
connections” (also called
receptive field) inputs, that is
4x106
What else can we do to
reduce the number of
parameters? Figure Credit: Ranzatto
From Neurons to Convolutional Neural Networks
Translation invariance: we can use same
parameters to capture a specific “feature” in any
area of the image. We can try different sets of
parameters to capture different features.
These operations are equivalent to perform
convolutions with different filters.
Ex: With100 different filters (or feature extractors)
of size 10x10, the number of parameters is 104
Figure Credit: Ranzatto
From Neurons to Convolutional Neural Networks
… and don’t forget the activation function!
Figure Credit: Ranzatto
ReLu PReLu
From Neurons to Convolutional Neural Networks
Most ConvNets use Pooling (or
subsampling) to reduce dimensionality
and provide invariance to small local
changes.
Pooling options:
• Max
• Average
• Stochastic pooling
Figure Credit: Ranzatto
From Neurons to Convolutional Neural Networks
Padding (P): When doing the
convolution in the borders, you may
add values to compute the
convolution.
When the values are zero, that is
quite common, the technique is called
zero-padding.
When padding is not used the output
size is reduced.
FxF=3x3
From Neurons to Convolutional Neural Networks
Padding (P): When doing the
convolution in the borders, you may
add values to compute the
convolution.
When the values are zero, that is
quite common, the technique is called
zero-padding.
When padding is not used the output
size is reduced.
FxF=5x5
From Neurons to Convolutional Neural Networks
Stride (S): When doing the
convolution or another operation, like
pooling, we may decide to slide not
pixel by pixel but every 2 or more
pixels. The number of pixels that we
skip is the value of the stride.
It might be used to reduce the
dimensionality of the output
From Neurons to Convolutional Neural Networks
Example: Most convnets contain several convolutional layers, interspersed with
pooling layers, and followed by a small number of fully connected layers
A layer is characterized by its width, height and depth (that is, the number of filters
used to generate the feature maps)
An architecture is characterized by the number of layers
LeNet-5 From Lecun ´98
From Neurons to Convolutional Neural Networks
Example 1: CNN for SL
“Character-based Neural Machine Translation”
Marta R. Costa-Jussà and José A. R. Fonollosa
From Neurons to Convolutional Neural Networks
Example 2: CNN for SL
“Convolutional Neural Network for Speech Recognition”
Ossama Abdel-Hamid, Abdel-rahman Mohamed, Hui Jiang, Li Deng, Gerald Penn, and Dong Yu
IEEE/ACM Transactions on Audio, Speech, and Language Processing, Vol.22, No. 10, October 2014

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Convolutional Neural Networks (D1L3 Deep Learning for Speech and Language)

  • 1. [course site] Day 1 Lecture 3 Convolutional Neural Networks Elisa Sayrol
  • 2. The i-th layer is defined by a matrix Wi and a vector bi, and the activation is simply a dot product plus bi: The Deep Neural Network Num parameters to learn at i-th layer: 2
  • 3. From Neurons to Convolutional Neural Networks What if the input is a 2D signal? (images, spectrogram, but also 1D signals)
  • 4. From Neurons to Convolutional Neural Networks For a 200x200 image, we have 4x104 neurons each one with 4x104 inputs, that is 16x108 parameters, only for one layer!!! Figure Credit: Ranzatto
  • 5. From Neurons to Convolutional Neural Networks For a 200x200 image, we have 4x104 neurons each one with 10x10 “local connections” (also called receptive field) inputs, that is 4x106 What else can we do to reduce the number of parameters? Figure Credit: Ranzatto
  • 6. From Neurons to Convolutional Neural Networks Translation invariance: we can use same parameters to capture a specific “feature” in any area of the image. We can try different sets of parameters to capture different features. These operations are equivalent to perform convolutions with different filters. Ex: With100 different filters (or feature extractors) of size 10x10, the number of parameters is 104 Figure Credit: Ranzatto
  • 7. From Neurons to Convolutional Neural Networks … and don’t forget the activation function! Figure Credit: Ranzatto ReLu PReLu
  • 8. From Neurons to Convolutional Neural Networks Most ConvNets use Pooling (or subsampling) to reduce dimensionality and provide invariance to small local changes. Pooling options: • Max • Average • Stochastic pooling Figure Credit: Ranzatto
  • 9. From Neurons to Convolutional Neural Networks Padding (P): When doing the convolution in the borders, you may add values to compute the convolution. When the values are zero, that is quite common, the technique is called zero-padding. When padding is not used the output size is reduced. FxF=3x3
  • 10. From Neurons to Convolutional Neural Networks Padding (P): When doing the convolution in the borders, you may add values to compute the convolution. When the values are zero, that is quite common, the technique is called zero-padding. When padding is not used the output size is reduced. FxF=5x5
  • 11. From Neurons to Convolutional Neural Networks Stride (S): When doing the convolution or another operation, like pooling, we may decide to slide not pixel by pixel but every 2 or more pixels. The number of pixels that we skip is the value of the stride. It might be used to reduce the dimensionality of the output
  • 12. From Neurons to Convolutional Neural Networks Example: Most convnets contain several convolutional layers, interspersed with pooling layers, and followed by a small number of fully connected layers A layer is characterized by its width, height and depth (that is, the number of filters used to generate the feature maps) An architecture is characterized by the number of layers LeNet-5 From Lecun ´98
  • 13. From Neurons to Convolutional Neural Networks Example 1: CNN for SL “Character-based Neural Machine Translation” Marta R. Costa-Jussà and José A. R. Fonollosa
  • 14. From Neurons to Convolutional Neural Networks Example 2: CNN for SL “Convolutional Neural Network for Speech Recognition” Ossama Abdel-Hamid, Abdel-rahman Mohamed, Hui Jiang, Li Deng, Gerald Penn, and Dong Yu IEEE/ACM Transactions on Audio, Speech, and Language Processing, Vol.22, No. 10, October 2014