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3D Deep Learning with Python

You're reading from   3D Deep Learning with Python Design and develop your computer vision model with 3D data using PyTorch3D and more

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Product type Paperback
Published in Oct 2022
Publisher Packt
ISBN-13 9781803247823
Length 236 pages
Edition 1st Edition
Languages
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Authors (4):
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Xudong Ma Xudong Ma
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Xudong Ma
Vishakh Hegde Vishakh Hegde
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Vishakh Hegde
Lilit Yolyan Lilit Yolyan
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Lilit Yolyan
David Farrugia David Farrugia
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David Farrugia
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Toc

Table of Contents (16) Chapters Close

Preface 1. PART 1: 3D Data Processing Basics
2. Chapter 1: Introducing 3D Data Processing FREE CHAPTER 3. Chapter 2: Introducing 3D Computer Vision and Geometry 4. PART 2: 3D Deep Learning Using PyTorch3D
5. Chapter 3: Fitting Deformable Mesh Models to Raw Point Clouds 6. Chapter 4: Learning Object Pose Detection and Tracking by Differentiable Rendering 7. Chapter 5: Understanding Differentiable Volumetric Rendering 8. Chapter 6: Exploring Neural Radiance Fields (NeRF) 9. PART 3: State-of-the-art 3D Deep Learning Using PyTorch3D
10. Chapter 7: Exploring Controllable Neural Feature Fields 11. Chapter 8: Modeling the Human Body in 3D 12. Chapter 9: Performing End-to-End View Synthesis with SynSin 13. Chapter 10: Mesh R-CNN 14. Index 15. Other Books You May Enjoy

Understanding transformations and rotations

In 3D deep learning and computer vision, we usually need to work with 3D transformations, such as rotations and 3D rigid motions. PyTorch3D provides a high-level encapsulation of these transformations in its pytorch3d.transforms.Transform3d class. One advantage of the Transform3d class is that it is mini-batch based. Thus, as frequently needed in 3D deep learning, it is possible to apply a mini-batch of transformations on a mini-batch of meshes only within several lines of code. Another advantage of Transform3d is that gradient backpropagation can straightforwardly pass through Transform3d.

PyTorch3D also provides many lower-level APIs for computations in the Lie groups SO(3) and SE(3). Here, SO(3) denotes the special orthogonal group in 3D and SE(3) denotes the special Euclidean group in 3D. Informally speaking, SO(3) denotes the set of all the rotation transformations and SE(3) denotes the set of all the rigid transformations in 3D....

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