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Topic: Sweedler notation


In the News (Fri 17 Feb 12)

  
  &v.html   (Site not responding. Last check: 2007-11-02)
A = whole space, where we used in lack of an over bar the Graßmann notation of a preceeding bar), this constitutes the structure of an ortho-modular lattice.
is a scalar valued alternating multilinear volume form and the co-products are given in Sweedler notation.
We found it to peculiar to be implemented using the same notation for basis elements for vectors and co-vectors.
kaluza.physik.uni-konstanz.de /DE/BF/maple/&v1.html   (1688 words)

  
 Citebase - New branching rules induced by plethysm
The nature of the subgroups is shown to be in general affine, and in some instances non reductive.
We also discuss the way in which the group branching laws can be reinterpreted as twisted structures deformed by highly nontrivial 2-cocycles.
Particular attention is focussed on Laplace pairing, Sweedler cohomology for 1- and 2-cochai...
www.citebase.org /cgi-bin/citations?id=oai:arXiv.org:math-ph/0505037   (1304 words)

  
 [No title]
In the body of the procedure, the list representing the tree is beheaded by starting at k:=2; the product of coproducts of sublists is taken; then product terms on the right are reheaded by the original root.
where the sum is over the Sweedler decomposition of the coproduct of a, the momenta p0 are arbitrary, and it is understood that
However, there is a strong connection between the sets of MS and MOM polynomials for the terms in the Sweedler decomposition of the coproduct ?(a), namely
www.mathematik.uni-osnabrueck.de /projects/carmen/AP11/test/file170.html   (6513 words)

  
 Tensor Products of Modules
Given a diagonal, one can use Sweedler's notation
Notice that one should understand the whole right hand side as a notation for an element of
where the right hand side should be understood as a notation for an element of
www.maths.warwick.ac.uk /~rumynin/rings2002/ln/node34.html   (280 words)

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