| Grassmann-cayley Algebra |
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Information AboutGrassmann-cayley Algebra |
| CATEGORIES ABOUT GRASSMANN-CAYLEY ALGEBRA | |
| multilinear algebra | |
| grassmann-cayley | |
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The technique uses Subspace s as basic elements of computation, a formalism which allows the translation of synthetic geometric statements into Invariant algebraic statements. This can create a useful framework for the modelling of Conic s and Quadric s, among other forms, and Tensor mathematics. It also has a number of applications in Robotics , particularly for the kinesthetic analysis of manipulators. EXTERNAL LINKS |
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