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Find link is a tool written by Edward Betts .
searching for Exterior algebra 11 found (152 total)
alternate case: exterior algebra
Lagrange's identity
(3,715 words)
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In algebra, Lagrange's identity, named after Joseph Louis Lagrange, is: ( ∑ k = 1 n a k 2 ) ( ∑ k = 1 n b k 2 ) − ( ∑ k = 1 n a k b k ) 2 = ∑ i = 1 n −
Fierz identity
(797 words)
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be obtained by expressing the Clifford algebra as a quotient of the exterior algebra [further explanation needed]. When working in 4 spacetime dimensions
E8 (mathematics)
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the exterior algebra over the 27 "covector" representation. The "vector" representation then lies, not in this nonnegative-graded exterior algebra , but
Supermanifold
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^{\bullet }(\xi _{1},\dots \xi _{q})}, where the latter is a Grassmann (Exterior ) algebra on q generators. A supermanifold M of dimension (1,1) is sometimes
Noncommutative geometry
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It is constructed from a smooth vector bundle E over M, e.g. the exterior algebra bundle. The Hilbert space L2(M, E) of square integrable sections of
Super Minkowski space
(2,131 words)
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S{\displaystyle S} to be the representation constructed using the exterior algebra of some vector space, as described here. The complex dimension of S{\displaystyle
Projective geometry
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compilation of three notes by Cesare Burali-Forti on the application of exterior algebra to projective geometry C. Burali-Forti, "Introduction to Differential
Glossary of areas of mathematics
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investigate mathematical objects and identify properties and patterns. Exterior algebra Exterior calculus Extraordinary cohomology theory Extremal combinatorics
BRST quantization
(8,856 words)
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vector field. Longitudinal p {\displaystyle p} -forms are dual to the exterior algebra of p {\displaystyle p} -vectors. d {\displaystyle d} is essentially
Steenrod algebra
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{\displaystyle 2p^{k}-2} ( k ≥ 1 ) {\displaystyle (k\geq 1)} and the exterior algebra in generators τk of degree 2 p k − 1 {\displaystyle 2p^{k}-1} ( k ≥
Reed–Muller code
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wedge product (not to be confused with the wedge product defined in exterior algebra ). Here, w = ( w 1 , w 2 , … , w N ) {\displaystyle w=(w_{1},w_{2},\ldots