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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 
Geometric Algebra and its Application to Mathematical Physics
This thesis is an investigation into the properties and applications of Clifford’s geometric algebra. Topics covered includes: Grassmann Algebra and Berezin Calculus, Lie Groups and Spin Groups, Spinor Algebra, Point-particle Lagrangians, Field Theory, Gravity as a Gauge Theory.
Author(s): Chris J. L. Doran, Sidney Sussex College
244 Pages
Geometric Algebra by Eric Chisolm
This book covers the following topics: The inner, outer, and geometric products, Geometric algebra in Euclidean space, projections, reflections, and rotations, Frames and bases, Linear algebra.
Author(s): Eric Chisolm
92 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
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