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    • CommentRowNumber1.
    • CommentAuthorUrs
    • CommentTimeJan 10th 2013

    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.

    • CommentRowNumber2.
    • CommentAuthorzskoda
    • CommentTimeJan 10th 2013

    I added a link to the well-known Matilde Marcolli’s (quite old) lectures on the subject.

    • CommentRowNumber3.
    • CommentAuthorUrs
    • CommentTimeJan 10th 2013

    Thanks.

    • CommentRowNumber4.
    • CommentAuthorUrs
    • CommentTimeDec 31st 2019

    added this reference on the relation between Rozansky-Witten invariants and Seiberg-Witten invariants of 3-manifolds:

    • Matthias Blau, George Thompson, On the Relationship between the Rozansky-Witten and the 3-Dimensional Seiberg-Witten Invariants, Adv. Theor. Math. Phys. 5 (2002) 483-498 (arXiv:hep-th/0006244)

    diff, v15, current

    • CommentRowNumber5.
    • CommentAuthorUrs
    • CommentTimeJan 8th 2024
    • (edited Jan 8th 2024)

    am adding pointers on quantum SW curves, starting with this one:

    In relation to E-strings and D6-D8-brane bound states:

    diff, v18, current

    • CommentRowNumber6.
    • CommentAuthorUrs
    • CommentTimeJan 8th 2024
    • (edited Jan 8th 2024)

    and this one:

    in relation to class S-theories and “M3”-defect branes inside M5-branes:

    diff, v18, current

    • CommentRowNumber7.
    • CommentAuthorUrs
    • CommentTimeJan 9th 2024

    added pointer to:

    diff, v20, current

    • CommentRowNumber8.
    • CommentAuthorUrs
    • CommentTimeJan 9th 2024
    • (edited Jan 9th 2024)

    added pointer to:

    diff, v21, current

    • CommentRowNumber9.
    • CommentAuthorUrs
    • CommentTimeJul 8th 2024

    added pointer to:

    diff, v26, current

    • CommentRowNumber10.
    • CommentAuthorUrs
    • CommentTimeNov 28th 2024

    added pointer to:

    diff, v27, current

    • CommentRowNumber11.
    • CommentAuthorUrs
    • CommentTimeDec 10th 2024
    • (edited Dec 10th 2024)

    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).

    diff, v28, current