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$N=2$ Topological Yang-Mills Theories and Donaldson's Polynomials | S. Hyun
; J.-S. Park
; | Date: |
3 Apr 1994 | Journal: | J.Geom.Phys. 20 (1996) 31-53 | Subject: | hep-th | Abstract: | The $N=2$ topological Yang-Mills and holomorphic Yang-Mills theories on simply connected compact Kähler surfaces with $p_ggeq 1$ are reexamined. The $N=2$ symmetry is clarified in terms of a Dolbeault model of the equivariant cohomology. We realize the non-algebraic part of Donaldson’s polynomial invariants as well as the algebraic part. We calculate Donaldson’s polynomials on $H^{2,0}(S,BZ)oplus H^{0,2}(S,BZ)$. | Source: | arXiv, hep-th/9404009 | Other source: | [GID 623509] hep-th/9404009 | Services: | Forum | Review | PDF | Favorites |
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