标题： 从矩阵理论中得到的Seiberg-Witten解 显示英文标题

标题： Seiberg-Witten Solution from Matrix Theory

摘要： 作为M理论矩阵离散光锥表述的另一证据，我们展示了如何从k个纵向五brane的BPS束缚态中得到一般的可积Hamiltonian系统。 这些构型保留了八个超荷，并通过对偶链可以与N=2四维规范场论的解联系起来。 裸谱曲线上的Hitchin系统（具有k个奇点）源于矩阵理论在对偶曲线上的紧化。 显示英文摘要

摘要： As another evidence for the matrix Discrete Light Cone formulation of M theory, we show how general integrable Hamiltonian systems emerge from BPS bound states of k longitudinal fivebranes. Such configurations preserve eight supercharges and by chain of dualities can be related to the solution of N=2 four-dimensional gauge theories. Underlying Hitchin systems on the bare spectral curve with k singular points arise from the Matrix theory compactification on the dual curve.