intertwiner is quite clear, and demonstrates the value of constructing this equivariant map between linear reps. in proving those reps are "effectively the same"...

(talk) 11:44, 23 June 2024 (UTC) this really isnt the right way to do any equivariant anything. This is a somewhat feasible construction, but it is not clean...

Grothendieck, the equivariant version of K-theory, I believe, was first studied by Segal in the topological context. The equivariant topological K-theory...

and T is a point, a equivariant map P -> X is a genuine orbit (recall a principal bundle on a point is the group and equivariant map from the group is...

Please see "A characterization of KK-theory" and "Universal property of equivariant KK-theory". --Omnipaedista (talk) 02:45, 3 July 2017 (UTC)...

2006 (UTC) My understanding is that the moment map is required to be equivariant with respect to the action of the group on the manifold and the coadjoint...

Rubinstein's proof is the most interesting and avoids the tower of covering spaces altogether. It's also equivariant. Rybu (talk) 00:24, 28 November 2014 (UTC)...

on page 25. Wundzer (talk) 02:17, 13 May 2020 (UTC) This should be done using equivariant formalism in https://www.springer.com/gp/book/9780817643638...

of vertices. So not only are triangle centres equivariant w.r.t. isometries, they are also equivariant w.r.t. the wider group of similarities. There is...

form before. Is there a reference? I've heard them called horizontal, equivariant differential forms (referring to the two main points in the definition)...

Can someone say where the term "equivariant" has been used ... it is not in any of my dictionaries of maths or stats. Melcombe (talk) 09:32, 12 May 2008...

quotient stack, one can approach Riemann-Roch from the point of view of equivariant intersection theory. This approach is elementary and is especially suitable...

theorems Include examples Smooth morphism of varieties Quotient varieties + equivariant cohomology (http://www.ams.org/distribution/mmj/vol3-3-2003/peters-steenbrink...

the term "Equivariant maps" in the context of representation theory of groups or Lie algebras. But never mind. Besides, "...then an equivariant map from...

Eguchi–Hanson space -- Equiareal map -- Equivalent latitude -- Equivariant differential form -- Equivariant index theorem -- Evolute -- Fibered manifold -- Frame...

elements of the Boolean hypercube {0,1}⁶ and studies perfect matchings equivariant under the Klein four-group generated by bitwise complement and line reversal...

this point is not related to the page anymore, since it does not speak about the equivariant version.) Wurzel33 (talk) 14:55, 16 September 2013 (UTC)...

Wikipedia, we have separate pages for the notions in GIT; e.g., we have equivariant sheaf (of which a linearlized line bundle is a special case) as a separate...

Invariant is not correct, since the spaces are not invariant. They are equivariant, but that opens a whole other can of worms. I've changed the sentence...

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Would it be helpful to include a worked example for the CS/TM paradigm? For example, a detailed discussion of the ham sandwich theorem from borsuk ulam...

remapped into other similar symmetry structures. Table 3 gives a count of "equivariant equivalence classes of tiling-transitive", but I'm just looking at the...

to a bilinear form is equivariant (with respect to squaring). The Equivariance article states: In mathematics, an equivariant map is a function between...

I think that "invariant element of C [ g ] ⊗ Ω ∗ ( M ) . {\displaystyle \mathbb {C} [{\mathfrak {g}}]\otimes \Omega ^{*}(M).} " shoud be "invariant element...

some kind of transformation of the plane when really what I mean is equivariant. I think that it's significantly less technical that way (and easily...

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some kind of transformation of the plane when really what I mean is equivariant. I think that it's significantly less technical that way (and easily...

as I know, the paper with Mathai (Superconnections, Thom classes, and equivariant differential forms, Topology, 1986) is the only one he wrote with one...

So far this seems to be a definition. So what is the statement of the theorem?—Butäzigä (talk) 19:21, 24 September 2021 (UTC)...

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tensor is an O(n)-equivariant function on a principal homogeneous space for the action of O(n) and a spinor is a Spin(n)-equivariant function. These both...

and functions φ : P(E) → Rr (defined locally over the base) which are equivariant under the action of G. Let the function φ associated to V be denoted...

1-form η has values in g, but isn't equivariant under the action of G, only H. As you point out, it can't be equivariant under G, because only H acts on the...

the sections corresponding to the connection in a principal bundle is equivariant under the action of the group. This latter condition is what's missing...

might even educate ignorant authors like me. Several people here work in equivariant (co)homotopy theory, and it is occasionally distressing to have no idea...

the (heat equation) boundary-index-theorem. In other words, ignore the equivariant theorem, Lefschetz Fixed Point formulas (except in a final paragraph...

write a short article (it is related to later localisation theorems in equivariant K-theory and is part of my own expertise). So please add the extra content...

Anglo-Irish didn't exist when J.Swift was alive. What you're doing here is equivariant of identifying Americans solely based on their ancestry and its a pathetic...

isn't consistent with the page (which is about linear representations): 'equivariant' is the more accurate term. Charles Matthews 06:10, 14 Nov 2003 (UTC)...

principal bundle (which would give a principal connection provided the Γ is equivariant) but a full-blown fibre bundle. This also has generalizations to a variety...

Conner, P. E.; Floyd, E. E. (1960), "Fixed point free involutions and equivariant maps", Bulletin of the American Mathematical Society, 60 (6): 416–441...

way of defining things—i.e., with the right GL(N) action) is a GL(N)-equivariant map of the frame bundle into a representation of GL(N), and this is naturally...

topological space article. --Zundark 19:19 May 2, 2003 (UTC) What's "equivariant jazz"? -- The Anome I don't know, I took it out for now. --AxelBoldt...

Z_2. The bundle of densities is naturally isomorphic the bundle of Z_2 equivariant maps from N to the bundle of n-forms on M. Such a thing has an invariant...

on an arbitrary vector space. A tensor density transforms by a usual equivariant transformation law, with factors of the determinant of the transformation...

YohanN7 (talk) 08:17, 5 December 2016 (UTC) I edited Representation theory#Equivariant maps and isomorphisms and simply introduced some alternative and at least...

operator Q on polynomials in x defined by Qpn(x) = npn−1(x) is shift-equivariant. incidence algebra, it begins thus: In order theory, a field of mathematics...

the use of a Transformer (machine learning model). Outeiral says "3D equivariant transformers", as does the AIST AI research centre tweet. This was apparently...

particular principal homogeneous space for O(3). A vector is then an O(3)-equivariant map from F to R3 corresponding to taking a measurement with respect to...