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Hands-On Neural Networks with Keras

Hands-On Neural Networks with Keras

By : Purkait
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Hands-On Neural Networks with Keras

Hands-On Neural Networks with Keras

By: 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)
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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

Denoising the data

Next, we will denoise our stock price data to remove the somewhat irrelevant market fluctuations that are currently present. We can do this by weighting the data points in an exponentially decreasing manner (otherwise known as exponential smoothing). This allows us to let recent events have a higher influence on the current data point than events from the distant past so that each data point can be expressed (or smoothened) as a weighted recursive function of the current value and preceding values in the time series. This can be expressed mathematically as follows:

The preceding equation denotes the smoothing transformation of a given data point (xt) as a function of a weighted term, gamma. The result (St) is the smoothened value of a given data point, while the gamma term denotes a smoothing factor between zero and one. The decay term allows us to encode...

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