2026-07-072026-07-07http://salesiana.dossiersoluciones.com/handle/123456789/164470Let $F$ be a genus $g$ curve and $σ: F \to F$ a real structure with the maximal possible number of fixed circles. We study the real moduli space $\N' = \Fix (σ^{#})$ where $σ^{#}: \N \to \N$ is the induced real structure on the moduli space $\N$ of stable holomorphic bundles of rank 2 over $F$ with fixed non-trivial determinant. In particular, we calculate $H^* (\N',\mathbb Z)$ in the case of $g = 2$, generalizing Thaddeus' approach to computing $H^* (\N,\mathbb Z)$.13 pages, 2 figuresSymplectic GeometryAlgebraic Geometry32G13, 14H60, 53D30text