Book Image

Hands-On Neural Networks with Keras

By : Niloy Purkait
Book Image

Hands-On Neural Networks with Keras

By: Niloy Purkait

Overview of this book

Neural networks are used to solve a wide range of problems in different areas of AI and deep learning. Hands-On Neural Networks with Keras will start with teaching you about the core concepts of neural networks. You will delve into combining different neural network models and work with real-world use cases, including computer vision, natural language understanding, synthetic data generation, and many more. Moving on, you will become well versed with convolutional neural networks (CNNs), recurrent neural networks (RNNs), long short-term memory (LSTM) networks, autoencoders, and generative adversarial networks (GANs) using real-world training datasets. We will examine how to use CNNs for image recognition, how to use reinforcement learning agents, and many more. We will dive into the specific architectures of various networks and then implement each of them in a hands-on manner using industry-grade frameworks. By the end of this book, you will be highly familiar with all prominent deep learning models and frameworks, and the options you have when applying deep learning to real-world scenarios and embedding artificial intelligence as the core fabric of your organization.
Table of Contents (16 chapters)
Free Chapter
1
Section 1: Fundamentals of Neural Networks
5
Section 2: Advanced Neural Network Architectures
10
Section 3: Hybrid Model Architecture
13
Section 4: Road Ahead

Regularization with sparse autoencoders

As we mentioned previously, one way of ensuring that our model encodes representative features from the inputs that are shown is by adding a sparsity constraint on the hidden layer representing the latent space (h). We denote this constraint with the Greek letter omega (Ω), which allows us to redefine the loss function of a sparse autoencoder, like so:

  • Normal AE loss: L ( x , g ( f ( x ) ) )
  • Sparse AE loss: L ( x , g ( f ( x ) ) ) + Ω(h)

This sparsity constraint term, Ω(h), can simply be thought of as a regularizer term that can be added to a feed-forward neural network, as we saw in previous chapters.

A comprehensive review of different forms of sparsity constraint methods in autoencoders can be found in the following research paper, which we recommend to our interested audience: Facial expression recognition via learning...