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brief category:people-entry for hyperlinking references at graph complex and configuration space (mathematics)
am adding some references. In particular:
All the known rational boundary states for Gepner models can be regarded as permutation branes.
brief category:people-entry for hyperlinking references at configuration space (mathematics)
I have finally added some actual content to de Donder-Weyl-Hamilton equation.
In particular I have spelled out the “non-relativistic” form
(ιvn⋯ιv1)ω=d(H+e)and the “relativistic” form
(ιvn⋯ιv1)Ω=0and discussed the relation.
(I think I even sorted out all the signs correctly ;-)
First attempt at a major revision of permutation that gives equal weight to the view of permutations-as-linear-orders, hoping that this article will eventually contain some discussion of the operad of permutations and of permutation patterns.
stub entry for satisfying links at flavour anomaly and B meson
table highlighting the pattern in the “Segal completion theorems”: Atiyah-Segal completion theorem and Segal-Carlsson completion theorem. Not a stand-alone entry, but for !inclusion into the various entries that the table relates to
I changed “irreflexive graph” to “directed graph” (aka quiver), as such a presheaf is more commonly known. (Irreflexive to my mind means loops at a vertex are forbidden.)
at finite topological space I have touched the References-section: gave Barmak’s thesis its publication data, and added pointers to
Fernando Sancho de Salas, Ringed Finite Spaces (arXiv:1409.4574)
Fernando Sancho de Salas, Finite Spaces and Schemes (arXiv:1602.02393)
Fernando Sancho de Salas, Homotopy of ringed finite spaces (arXiv:1511.06284)
Also the entry Alexandroff space didn’t know of the existence of a dedicated entry on finite topological spaces, now I have added cross-links.
Look at leaf of the distribution. The initial entry was almost a request for information back in 2012. Now perhaps the same person has changed the query to a reply but without formatting! At the moment it looks like spam but I think it was an attempt to add something by someone who had not understood how to edit pages and the basic syntax to use.
[Removed by admin.]
I added a description of the opposite of the category of finite distributive lattices to distributive lattice.
added to the list of References at poset of commutative subalgebras the following article
kindly pointed out to me by Andreas Döring. This generalizes Döring’s result already discussed there from von Neumann algebras to more general C*-algebras.
I split off an entry regular monomorphism in an (infinity,1)-category from regular monomorphism. But not much there yet.
started an entry global equivariant stable homotopy theory with an Idea-section and some references.
I have also created a brief entry for the unstable version: global equivariant homotopy theory.
For anyone who wants to edit and wondering where to add what, let me just highlight that there is the following collection of existing entries (some of them with genuine content, some mostly stubby)
| homotopy theory | stable homotopy theory |
|---|---|
| equivariant homotopy theory | equivariant stable homotopy theory |
| global equivariant homotopy theory | global equivariant stable homotopy theory |
started stubs for K-theory of a permutative category and K-theory of a bipermutative category .
I have created brief stubs for cyclotomic field and anti-cyclotomic field. No real content there for the moment, just so as to make cross-links work and have a place to record references.
I suppose what I am really looking for regarding discussion here in another thread is a concept of anti-cyclotomic spectrum.
have added to Topos in the section on limits of toposes the description of the pullback of toposes by pushout of their sites of definition.
added to group character brief remarks on
brief category:people-entry for hyperlinking references at permutation representation
I found myself writing permutation (since I had linked to it) and realised that I could even redirect symmetric group there (which has been linked to for some time).
Pretty stubby now.