Pages that link to "Item:Q1871674"
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The following pages link to Green's generic syzygy conjecture for curves of even genus lying on a \(K3\) surface (Q1871674):
Displaying 14 items.
- Semistability of Lazarsfeld–Mukai bundles via parabolic structures (Q5238139) (← links)
- (Q5287409) (← links)
- SINGULAR CURVES ON A K3 SURFACE AND LINEAR SERIES ON THEIR NORMALIZATIONS (Q5297763) (← links)
- Do Sums of Squares Dream of Free Resolutions? (Q5347299) (← links)
- The extremal secant conjecture for curves of arbitrary gonality (Q5360271) (← links)
- green's canonical syzygy conjecture for generic curves of odd genus (Q5696048) (← links)
- Koszul Modules (Q5854741) (← links)
- Extension groups of tautological bundles on symmetric products of curves (Q6103605) (← links)
- Max Noether's theorem for singular curves (Q6201280) (← links)
- Koszul modules with vanishing resonance in algebraic geometry (Q6201777) (← links)
- The rank of syzygies of canonical curves (Q6494837) (← links)
- Higher order embeddings via the basepoint-freeness threshold (Q6583738) (← links)
- Difference varieties and the Green-Lazarsfeld secant conjecture (Q6653350) (← links)
- A note on an effective bound for the gonality conjecture (Q6671738) (← links)