Clifford Algebra to Geometric Calculus: A Unified Language for Mathematics and Physics

@inproceedings{Hestenes1984CliffordAT,
  title={Clifford Algebra to Geometric Calculus: A Unified Language for Mathematics and Physics},
  author={D. Hestenes and G. Sobczyk and J. S. Marsh},
  year={1984}
}
1 / Geometric Algebra.- 1-1. Axioms, Definitions and Identities.- 1-2. Vector Spaces, Pseudoscalars and Projections.- 1-3. Frames and Matrices.- 1-4. Alternating Forms and Determinants.- 1-5. Geometric Algebras of PseudoEuclidean Spaces.- 2 / Differentiation.- 2-1. Differentiation by Vectors.- 2-2. Multivector Derivative, Differential and Adjoints.- 2-3. Factorization and Simplicial Derivatives.- 3 / Linear and Multilinear Functions.- 3-1. Linear Transformations and Outermorphisms.- 3-2… Expand
Geometric Manifolds Part I: The Directional Derivative of Scalar, Vector, Multivector, and Tensor Fields
Remarks on invariant geometric calculus. Cayley-Grassmann algebras and geometric Clifford algebras
Group Manifolds in Geometric Algebra Garret Sobczyk
Geometric Algebra in Linear Algebra and Geometry
NULL POLARITIES AS GENERATORS OF THE PROJECTIVE GROUP
Geometric Algebra and Particle Dynamics
...
1
2
3
4
5
...