We discuss criteria for a stable map of genus two and degree 4 to the projective plane to be smoothable, as an application of our modular desingularisation of M¯2,n (ℙ^r, d)^main via logarithmic geometry and Gorenstein singularities.
Battistella L., Carocci F. (2022). A geographical study of M¯2(ℙ2, 4)main. ADVANCES IN GEOMETRY, 22(4), 463-480 [10.1515/advgeom-2022-0017].
A geographical study of M¯2(ℙ2, 4)main
Battistella L.
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2022
Abstract
We discuss criteria for a stable map of genus two and degree 4 to the projective plane to be smoothable, as an application of our modular desingularisation of M¯2,n (ℙ^r, d)^main via logarithmic geometry and Gorenstein singularities.File in questo prodotto:
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