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Exceptional hereditary curves and real curve orbifolds
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In this paper, we elaborate the theory of exceptional hereditary curves over arbitrary fields. In particular, we study the category of equivariant coherent sheaves on a regular projective curve whose quotient curve has genus zero and prove existence of a tilting object in this case. We also give a link between wallpaper groups and real hereditary curves, providing details to an old observation made by Helmut Lenzing.
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Cited by 1 Pith paper
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Categorical absorption for hereditary orders
A hereditary order on a curve is shown to admit a strong C-linear semiorthogonal decomposition obtained from the deformation absorption of singularities in its fiber over a ramified point.
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