Vafa-Witten invariants for projective surfaces II: semistable case
<p>We propose a definition of Vafa-Witten invariants counting semistable Higgs pairs on a polarised surface. We use virtual localisation applied to Mochizuki/Joyce-Song pairs.</p> <br/> <p>For KS ≤ 0 we expect our definition coincides with an alternative definition using weig...
Main Authors: | Tanaka, Y, Thomas, RP |
---|---|
格式: | Journal article |
出版: |
International Press
2018
|
相似書籍
-
Vafa-Witten invariants for projective surfaces I: stable case
由: Tanaka, Y, et al.
出版: (2019) -
On the singular sets of solutions to the Kapustin–Witten equations and the Vafa–Witten ones on compact Kähler surfaces
由: Tanaka, Y
出版: (2018) -
Some boundedness properties of solutions to the Vafa–Witten equations on closed 4-manifolds
由: Tanaka, Y
出版: (2017) -
A perturbation and generic smoothness of the Vafa-Witten moduli spaces on closed symplectic four-manifolds
由: Tanaka, Y
出版: (2018) -
Some analytic aspects of Vafa-Witten twisted N̳ = 4 supersymmetric Yang-Millseory theory
由: Mares, Bernard A., Jr. (Bernard Allen)
出版: (2011)