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https://github.com/Krasjet/quaternion
A brief introduction to the quaternions and its applications in 3D geometry.
https://github.com/Krasjet/quaternion
Last synced: about 1 month ago
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A brief introduction to the quaternions and its applications in 3D geometry.
- Host: GitHub
- URL: https://github.com/Krasjet/quaternion
- Owner: Krasjet
- Created: 2018-07-17T01:23:37.000Z (over 6 years ago)
- Default Branch: master
- Last Pushed: 2021-09-09T16:31:26.000Z (over 3 years ago)
- Last Synced: 2024-10-23T03:08:02.410Z (2 months ago)
- Language: HTML
- Homepage: https://krasjet.github.io/quaternion/
- Size: 17 MB
- Stars: 1,729
- Watchers: 30
- Forks: 273
- Open Issues: 5
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Metadata Files:
- Readme: README.md
Awesome Lists containing this project
- awesome-hypercomplex-neural-networks - [Github
README
# 四元数与三维旋转
简单地讲了一下四元数在计算机图形学中的应用,除此之外在 Bonus 章节中也讨论了一下 Gimbal Lock 的产生。
文档本身可以在这里找到:[https://krasjet.github.io/quaternion/](https://krasjet.github.io/quaternion/)
Bonus 章节—Gimbal Lock:[https://krasjet.github.io/quaternion/bonus_gimbal_lock.pdf](https://krasjet.github.io/quaternion/bonus_gimbal_lock.pdf)
很久之前写的,所以错误可能会有很多。如果你发现有任何的错误或者对内容有建议,请到Issues中报告。
## Demo
在`demo`目录下你可以找到一些演示用的 MATLAB 代码。因为 MATLAB 不是免费的软件,所以我将每个动画都输出成了 GIF,你可以进入各个 Demo 的目录中观看(流量预警)。你也可以使用免费的 Octave 运行代码,但是性能可能不是很好。
## 更新
- 8/17/2020:大幅度的排版修正
- 2/18/2019:添加了第九章「附录 2:左手坐标系统下的旋转」
- 2/25/2019:重写了第二章的开头## Some other stuff
If you like my works, you might also enjoy reading these:
- [julia as a cli calculator](https://krasjet.com/rnd.wlk/julia/)
- [Poisson summation formula, revisited](https://krasjet.com/rnd.wlk/poisson.pdf)