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On the Jeffrey-Kirwan residue of BCD-instantons (1502.04188v1)

Published 14 Feb 2015 in hep-th, math-ph, and math.MP

Abstract: We apply the Jeffrey-Kirwan method to compute the multiple integrals for the $BCD$ type Nekrasov partition functions of four dimensional $\mathcal{N}=2$ supersymmetric gauge theories. We construct a graphical distinction rule to determine which poles are surrounded by their integration cycles. We compute the instanton correction of the "$Sp(0)$" pure super-Yang-Mills theory and find that $Z{Sp(0)}{k}=(-1){k}(2{k}k!\varepsilon{1}{k}\varepsilon_{2}{k}){-1}$ for $k\le 8$, which resembles the formula $Z{U(1)}{k}=(k!\varepsilon{1}{k}\varepsilon_{2}{k}){-1}$ for the pure super-Yang-Mills theory with gauge group $U(1)$.

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