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I gave Seiberg-Witten theory an Idea-paragraph, added the orinal reference and cross-linked with N=2 D=4 super Yang-Mills theory and with electric-magnetic duality.
I added a link to the well-known Matilde Marcolli’s (quite old) lectures on the subject.
Thanks.
added this reference on the relation between Rozansky-Witten invariants and Seiberg-Witten invariants of 3-manifolds:
am adding pointers on quantum SW curves, starting with this one:
In relation to E-strings and D6-D8-brane bound states:
and this one:
in relation to class S-theories and “M3”-defect branes inside M5-branes:
added pointer to:
added pointer to:
added pointer to:
added pointer to:
Yuji Tachikawa: supersymmetric dynamics for pedestrians, Lecture Notes in Physics, Springer (2015) [doi:https://doi.org/10.1007/978-3-319-08822-8]
also: supersymmetric dynamics for dummies, lecture notes [pdf]
have added more references for the Bauer-Furuta invariant in stable (co)homotopy
and gave the list its own subsection, now here
Also changed the wording of the lead-in line a little: As far as I can see, the Bauer-Furuta invariant takes values in stable homotopy groups of spheres.
While we can of course think of this as being stable co-homotopy of the point in negative degree, which some authors do, I am not sure that this is usefully descriptive? (Though I see that the long exact sequence in stable Cohomotopy is invoked in (3.15) p. 26 of Debray’s note.)
But I notice that Furuta in his articles without Bauer does speak of “stable homotopy”, instead (already in the early preprint Furuta 1997 but also more recently in Furuta et al. 2007).
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