Pages that link to "Item:Q2934793"
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The following pages link to A new family of surfaces with <i>p</i> <sub> <i>g</i> </sub> =<i>q</i> =2 and <i>K</i> <sup>2</sup> =6 whose Albanese map has degree 4 (Q2934793):
Displaying 10 items.
- On surfaces with \(p_{g} = q = 2, K^{2} = 5\) and Albanese map of degree 3 (Q379111) (← links)
- A note on surfaces with \(p_{g} = q = 2\) and an irrational fibration (Q1707386) (← links)
- New surfaces with \(K^2 = 7\) and \(p_g = q \leq 2\) (Q1717137) (← links)
- Monodromy representations and surfaces with maximal Albanese dimension (Q1749767) (← links)
- Canonical maps of general hypersurfaces in abelian varieties (Q2055233) (← links)
- A note on a family of surfaces with \(p_g=q=2\) and \(K^2=7\) (Q2162470) (← links)
- A family of surfaces with and Albanese map of degree 3 (Q4598752) (← links)
- Surfaces with p<sub>g</sub> = q = 2, K<sup>2</sup> = 6, and Albanese Map of Degree 2 (Q4907628) (← links)
- Algebraic surfaces with <i>p</i><sub><i>g</i></sub> = <i>q</i> = 1,<i>K</i><sup>2</sup> = 4 and nonhyperelliptic Albanese fibrations of genus 4 (Q4959862) (← links)
- On the cohomology of surfaces with $p_g = q = 2$ and maximal Albanese dimension (Q5217883) (← links)
