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- W1967083697 abstract "We study surfaces of general type S with p g = 0 and K 2 = 3 having an involution i such that the bicanonical map of S is not composed with i. It is shown that, if S/i is not rational, then S/i is birational to an Enriques surface or it has Kodaira dimension 1 and the possibilities for the ramification divisor of the covering map S → S/i are described. We also show that these two cases do occur, providing an example. In this example S has a hyperelliptic fibration of genus 3 and the bicanonical map of S is of degree 2 onto a rational surface." @default.
- W1967083697 created "2016-06-24" @default.
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- W1967083697 date "2011-05-03" @default.
- W1967083697 modified "2023-09-27" @default.
- W1967083697 title "Involutions on surfaces with p g = q = 0 and K 2 = 3" @default.
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- W1967083697 doi "https://doi.org/10.1007/s10711-011-9612-1" @default.
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