Pages that link to "Item:Q2567330"

The following pages link to On surfaces of general type with \(p_g=q=1\), \(K^2=3\) (Q2567330):

Displaying 16 items.

• Standard isotrivial fibrations with \(p_g=q=1\) (Q1018402) (← links)
• Surfaces with canonical map of degree three and \(K^2=3p_g-5\) (Q1371124) (← links)
• Algebraic surfaces with \(p_g =q =1\), \(K^2 =4\) and genus 3 Albanese fibration (Q1728402) (← links)
• Surfaces with \(p_g=q=1\), \(K^2=6\) and non-birational bicanonical maps (Q1734929) (← links)
• The moduli space of Catanese-Ciliberto-Ishida surfaces (Q1948067) (← links)
• Surfaces with \(p_g=q=1\), \(K^2=7\) and non-birational bicanonical maps (Q2516431) (← links)
• K3 Surfaces Associated with Curves of Genus Two (Q3516001) (← links)
• On rational maps from a general surface in to surfaces of general type (Q3516703) (← links)
• On surfaces with <i>p_g </i> = 2<i>q</i> – 3 (Q3580698) (← links)
• On equations of double planes with $p_g=q=1$ (Q3584819) (← links)
• (Q4237979) (← links)
• Surfaces of general type with q = 2 are rigidified (Q4554613) (← links)
• Some Results on Surfaces with $p_g=q=1$ and $K^2=2$ (Q4619354) (← links)
• Surfaces of general type with pg=1, q=0, K2=6 and grassmannians (Q5109002) (← links)
• Maps from Feigin and Odesskii's elliptic algebras to twisted homogeneous coordinate rings (Q5149651) (← links)
• The Tate Conjecture for a family of surfaces of general type with pg = q = 1 and K2 = 3 (Q5248798) (← links)