论文标题
有关Seiberg-Witten理论和可怕的月光的更多信息
More on Seiberg-Witten Theory and Monstrous Moonshine
论文作者
论文摘要
我们继续研究Seiberg-Witten（SW）的Instanton扩展（$ d = 4 $，$ {\ cal n} = 2 $ $ $ su（2）$ SUSY GAUGE理论与Motstrous Moonshine之间的关系。 Extending the previous results, we show for the cases of $N_f=2$ and $3$ that $q=e^{2πiτ}$, where $τ$ is the complex gauge coupling, again has an expansion whose coefficients are all integer-coefficient polynomials of the moonshine coefficients of the modular $j$-function in terms of an appropriate expansion variable.我们还证明，通过执行一些明确的计算，可以计算此处开发的SW预势的新方法很有用。
We continue the study of a relationship between the instanton expansion of the Seiberg-Witten (SW) prepotential of $D = 4$, ${\cal N }= 2$ $SU(2)$ SUSY gauge theory and the monstrous moonshine. Extending the previous results, we show for the cases of $N_f=2$ and $3$ that $q=e^{2πiτ}$, where $τ$ is the complex gauge coupling, again has an expansion whose coefficients are all integer-coefficient polynomials of the moonshine coefficients of the modular $j$-function in terms of an appropriate expansion variable. We also demonstrate that the new method of calculating the SW prepotential developed here is useful by performing some explicit computations.
