  The nonabelian Hodge correspondence for vector bundles over noncompact curves
is adequately described by implementing a weighted filtration on the objects
involved. In order to establish a full correspondence between a Dolbeault and a
de Rham space for a general complex reductive group $G$, we introduce torsors
given by parahoric group schemes in the sense of Bruhat--Tits. Combined with
existing results on the Riemann--Hilbert correspondence for logarithmic
parahoric connections, this gives a full nonabelian Hodge correspondence from
Higgs bundles to fundamental group representations over a noncompact curve
beyond the $\text{GL}_n(\mathbb{C})$-case.
