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PU(2) monopoles and a conjecture of Marino, Moore, and Peradze | | Paul M. N. Feehan
; Peter B. Kronheimer
; Thomas G. Leness
; Tomasz S. Mrowka
; | | Date: |
21 Dec 1998 | | Journal: | Mathematical Research Letters 6 (1999), pp. 169-182. | | Subject: | Differential Geometry; Algebraic Geometry; Geometric Topology; Mathematical Physics | math.DG hep-th math-ph math.AG math.GT math.MP | | Abstract: | In this article we show that some of the recent results of Marino, Moore, and Peradze (math.DG/9812042, hep-th/9812055) -- in particular their conjecture that all closed, smooth four-manifolds with b_2^+ > 1 (and Seiberg-Witten simple type) are of `superconformal simple type’ -- can be understood using a simple mathematical argument via the PU(2)-monopole cobordism of Pidstrigach and Tyurin (dg-ga/9507004) and results of the first and third authors (dg-ga/9712005, dg-ga/97099022). | | Source: | arXiv, math.DG/9812125 | | Services: | Forum | Review | PDF | Favorites | |
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