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An explicit class of Lagrangian surfaces
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abstract
We construct a family of general type surfaces with $q=4$, $p_g=6$ and $K^2=24$. These surfaces enjoy some interesting properties: they are Lagrangian in their Albanese variety and their canonical map is $2:1$ onto a degree $12$ surface in $\mathbb P^5$ with $44$ even nodes.
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Cited by 1 Pith paper
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Topology of higher Albanese maps and aspherical varieties with nilpotent fundamental group
For aspherical normal complex algebraic varieties, a virtually nilpotent fundamental group is forced to be virtually two-step nilpotent.
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