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• Elections
  Similar to the relation between a $0$-chain and a $1$-chains (as well as a set of preferences and its utility) is the f Here, a $0$-chain $A$ is evaluated by a $0$-cochain $a$.
  33 KB (5,872 words) - 13:13, 17 August 2015
• Integration of differential forms of degree 2
  a map between the [[tangent bundle]]s. Chain is a "formal" linear combination of cells of the same dimension, like this:
  15 KB (2,341 words) - 20:53, 13 March 2013
• Differential forms and cohomology: course
  #[[Tangent bundle]] #[[Chain operators]]
  3 KB (354 words) - 20:54, 13 March 2013
• Diffusion with various geometry
  ...ual complex and it is defined by its values on the dual cells: for a $m$-[[chain]] $a$ and its dual $\star a$, we set the domain $T(K)$ of which is the [[discrete tangent bundle]].
  13 KB (2,121 words) - 16:33, 7 June 2013

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