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In this article, we study the gauge theoretic aspects of real andquaternionic parabolic bundles over a real curve $(X, \sigma_X)$, where X is acompact Riemann surface and {\sigma}X is an anti-holomorphic involution. For afixed real or quaternionic structure on a smooth parabolic bundle, we examinethe orbits space of real or quaternionic connection under the appropriate gaugegroup. The corresponding gauge-theoretic quotients sit inside the real pointsof the moduli of holomorphic parabolic bundles having a fixed parabolic type ona compact Riemann surface $X$.

A gauge theoretic aspect of parabolic bundles over real curves