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Applied Deep Learning and Computer Vision for Self-Driving Cars

You're reading from  Applied Deep Learning and Computer Vision for Self-Driving Cars

Product type Book
Published in Aug 2020
Publisher Packt
ISBN-13 9781838646301
Pages 332 pages
Edition 1st Edition
Languages
Authors (2):
Sumit Ranjan Sumit Ranjan
Profile icon Sumit Ranjan
Dr. S. Senthamilarasu Dr. S. Senthamilarasu
Profile icon Dr. S. Senthamilarasu
View More author details

Table of Contents (18) Chapters

Preface 1. Section 1: Deep Learning Foundation and SDC Basics
2. The Foundation of Self-Driving Cars 3. Dive Deep into Deep Neural Networks 4. Implementing a Deep Learning Model Using Keras 5. Section 2: Deep Learning and Computer Vision Techniques for SDC
6. Computer Vision for Self-Driving Cars 7. Finding Road Markings Using OpenCV 8. Improving the Image Classifier with CNN 9. Road Sign Detection Using Deep Learning 10. Section 3: Semantic Segmentation for Self-Driving Cars
11. The Principles and Foundations of Semantic Segmentation 12. Implementing Semantic Segmentation 13. Section 4: Advanced Implementations
14. Behavioral Cloning Using Deep Learning 15. Vehicle Detection Using OpenCV and Deep Learning 16. Next Steps 17. Other Books You May Enjoy

Introducing Sobel 

The gradient-based method based on the first-order derivatives is called the Sobel edge detector. The Sobel edge detector calculates the first-order derivatives of the image separately for the x axis and y axis. Sobel uses two 3 x 3 kernels that convolve over the original image to calculate the derivatives. For image A, Gx and Gy are two images that represent the horizontal and vertical derivative approximations:

The * character indicates the 2D signal processing convolution operation.

The Sobel kernels compute the gradient with smoothing, as it can be decomposed a product of the averaging and differentiation kernels.

Sobel computes the gradient using smoothing. For example, * can be written as follows:

Here, the x-coordinate shows an increase in a right direction, and the y-coordinate shows an increase in a downward direction.

The resulting gradient approximations at each point in the image can be merged...

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