WebIn 1844, Grassmann published his masterpiece ( A1) and commonly referred to as the Ausdehnungslehre, which translates as "theory of extension" or "theory of … In mathematics, the exterior algebra, or Grassmann algebra, named after Hermann Grassmann, is an algebra that uses the exterior product or wedge product as its multiplication. In mathematics, the exterior product or wedge product of vectors is an algebraic construction used in geometry to study areas, volumes, … See more The first two examples assume a metric tensor field and an orientation; the third example does not assume either. Areas in the plane The Cartesian plane $${\displaystyle \mathbb {R} ^{2}}$$ See more The exterior algebra $${\textstyle \bigwedge (V)}$$ of a vector space V over a field K is defined as the quotient algebra of the tensor algebra T(V) by the two-sided ideal I … See more Alternating operators Given two vector spaces V and X and a natural number k, an alternating operator from V to X is a See more Linear algebra In applications to linear algebra, the exterior product provides an abstract algebraic manner … See more If K is a field of characteristic 0, then the exterior algebra of a vector space V over K can be canonically identified with the vector subspace of T(V) consisting of antisymmetric tensors. … See more Suppose that V and W are a pair of vector spaces and f : V → W is a linear map. Then, by the universal property, there exists a unique … See more The exterior algebra was first introduced by Hermann Grassmann in 1844 under the blanket term of Ausdehnungslehre, or Theory of Extension. This referred more generally to an … See more
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