Skip to main content
2 of 2
deleted 4 characters in body

de-Rham moduli space over a compact Riemann surface

Let $X$ be a smooth projective curve over $\mathbb C$ and $M_{dR}$ denote the moduli space of stable $\Lambda$-connections of fixed rank and degree $0$. Is it known whether $M_{dR}$ is a smooth variety? If yes, then is there a simple argument like in the case of moduli of stable Higgs bundles?