# Conformal Geometric Algebra

@inproceedings{Lavor2018ConformalGA, title={Conformal Geometric Algebra}, author={C. Lavor and S. Xamb{\'o}-Descamps and Isiah Zaplana}, year={2018} }

This chapter is devoted to a presentation of conformal geometric algebra (CGA) targeted to the sort of applications dealt with in chapters 4 (robotics) and 5 (molecular geometry). This means that the ground space will be the Euclidean space E3 and that the algebra we will be working with is designed so that it can encode all conformal transformations of E3 in spinorial form. Except for noting that conformal means angle-preserving, we can defer the necessary precisions to the most convenient… Expand

#### Topics from this paper

#### References

SHOWING 1-10 OF 10 REFERENCES

Geometric Algebra with Applications in Engineering

- Computer Science, Mathematics
- Geometry and Computing
- 2009

Understanding Geometric Algebra: Hamilton, Grassmann, and Clifford for Computer Vision and Graphics

- Mathematics
- 2015

A universal model for conformal geometries of Euclidean, spherical and double-hyperbolic spaces

- Mathematics
- 2001

Articulating Space: Geometric Algebra for Parametric Design - Symmetry, Kinematics, and Curvature

- Mathematics
- 2016

Geometric algebra for computer science - an object-oriented approach to geometry

- Computer Science, Mathematics
- The Morgan Kaufmann series in computer graphics
- 2007