2011/11/28 · 15:03

real elementary multilinear algebra

are the common algebraic-techniques territory for today vector algebra and differential geometry.

This means that ancient vectorcalculus who turns into differential forms nowadays, is “super-oversimplified” into a mathematical language to phrase some modern geometricalalgebrotopologicalanalitic-maths.

Real, ‘cuz first you gotta get the ideas over the field $\mathbb{R}$ .

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Filed under algebra, calculus on manifolds, category theory, differential geometry, geometry, math analysis, mathematics, multilinear algebra, topology, what is math, what is mathematics

Tagged as algebra, álgebra multilineal, cucei, differential forms, multilinear algebra

2 Responses to real elementary multilinear algebra

celso

2011/12/13 at 14:39

$\Sigma$

@

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- juanmarqz
  
  2012/01/12 at 15:30
  
  the $\mathbb{R}$ -multilinear algebra is the key in the generalizations of the N-L-calculus del siglo XXVII, found inter 1840-1960: Grassmann-Cartan-Lie-Stokes
  
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