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Geometric (Clifford) algebra a practical tool for efficient geometric representation
This note explans the following topics: Vector space Vn over scalars such as IR, The clifford geometric products, Inner and outer products, Bivectors in the standard model, Bivectors in the homogeneous model, Perpendicularity, Reflection through communication, Duality and subspace representation.
Author(s): Leo Dorst
41 Pages 
Applications of Geometric Algebra in Computer Vision
There are four main areas discussed in this guide is: Geometric Algebra, Projective Geometry, Multiple View Tensors and 3DReconstruction.
Author(s): Christian B.U. Perwass
174 Pages
These course notes represent Prof. Tisza's attempt at bringing conceptual clarity and unity to the application and interpretation of advanced mathematical tools. In particular, there is an emphasis on the unifying role that Group theory plays in classical, relativistic, and quantum physics.
Author(s): Prof. Laszlo Tisza
NA Pages
Physical Applications of Geometric Algebra zip
This note explains new techniques in Geometric Algebra through their applications, rather than as purely formal mathematics. It introduces Geometric Algebra as a new mathematical technique to add to your existing base as a theoretician or experimentalist.
Author(s): Chris Doran and Anthony Lasenby
174 Pages
Geometric (Clifford) algebra a practical tool for efficient geometric representation
This note explans the following topics: Vector space Vn over scalars such as IR, The clifford geometric products, Inner and outer products, Bivectors in the standard model, Bivectors in the homogeneous model, Perpendicularity, Reflection through communication, Duality and subspace representation.
Author(s): Leo Dorst
41 Pages