Abstract
We use recollement and HRS-tilt to describe bounded t-structures on the bounded derived category $\mathcal {D}^{b}(\mathbb {X})$ of coherent sheaves over a weighted projective line $\mathbb {X}$ of domestic or tubular type. We will see from our description that the combinatorics in the classification of bounded t-structures on $\mathcal {D}^{b}(\mathbb {X})$ can be reduced to that in the classification of bounded t-structures on the bounded derived categories of finite dimensional right modules over representation-finite finite dimensional hereditary algebras.
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