Pages that link to "Item:Q4729908"
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The following pages link to Determinantal Equations for Curves of High Degree (Q4729908):
Displaying 50 items.
- Equations for secant varieties of Veronese and other varieties (Q361920) (← links)
- Gonality of non-Gorenstein curves of genus five (Q487063) (← links)
- The rank associated to a projective curve (Q534002) (← links)
- On varieties of almost minimal degree. III: Tangent spaces and embedding scrolls (Q649852) (← links)
- Generators for the defining ideal of certain rational surfaces (Q807703) (← links)
- Trigonal non-Gorenstein curves (Q872194) (← links)
- Linear syzygies and line bundles on an algebraic curve (Q920154) (← links)
- The canonical model of a singular curve (Q1018076) (← links)
- A degree bound for globally generated vector bundles (Q1022324) (← links)
- Higher syzygies of hyperelliptic curves (Q1039765) (← links)
- Ample and spanned vector bundles with large \(c^ 2_ 1\) relative to \(c_ 2\) on surfaces (Q1261123) (← links)
- On graded Betti numbers and geometrical properties of projective varieties (Q1340657) (← links)
- Embeddings in Grassmannians (Q1572955) (← links)
- The projective geometry of the Gale transform. (Q1583646) (← links)
- Trigonal Gorenstein curves and special linear systems (Q1594892) (← links)
- Singular rational curves with points of nearly-maximal weight (Q1635316) (← links)
- Max Noether's theorem for integral curves (Q1680278) (← links)
- Trigonal Gorenstein curves (Q1850089) (← links)
- Abeliants and their application to an elementary construction of Jacobians. (Q1865282) (← links)
- On trigonal non-Gorenstein curves with zero Maroni invariant (Q1883021) (← links)
- On curves with special linear systems (Q1913382) (← links)
- Rank-two vector bundles on Halphen surfaces and the Gauss-Wahl map for du Val curves (Q2011982) (← links)
- ACM curves in multiprojective spaces (Q2087718) (← links)
- On the rank of quadratic equations for curves of high degree (Q2094531) (← links)
- A Clifford inequality for semistable curves (Q2103318) (← links)
- On gonality, scrolls, and canonical models of non-Gorenstein curves (Q2334095) (← links)
- Brill-Noether theory of curves on Enriques surfaces. II: The Clifford index (Q2345912) (← links)
- On the existence of special divisors on singular curves (Q2569668) (← links)
- Trigonal reducible curves (Q2569759) (← links)
- Maximal degree subsheaves of torsion free sheaves on singular projective curves (Q2716153) (← links)
- BRILL–NOETHER THEORY OF CURVES WITH A<sub>k</sub>SINGULARITIES AND HYPERPLANE SECTIONS OF K3 SURFACES (Q2755359) (← links)
- Equations and syzygies of the first secant variety to a smooth curve (Q2845537) (← links)
- A generalization of Max Noether’s theorem (Q3116528) (← links)
- On algorithms to obtain linear determinantal representations of smooth plane curves of higher degree (Q3121434) (← links)
- Quantum entanglement and geometry of determinantal varieties (Q3441781) (← links)
- Algebraic Surfaces of General Type with Small <i>c</i><sup>2</sup><sub>1</sub> in Positive Characteristic (Q3537502) (← links)
- Pfaffian presentations of elliptic normal curves (Q3559029) (← links)
- (Q3698944) (← links)
- Determinantal equations for secant varieties of curves (Q4295991) (← links)
- (Q4853308) (← links)
- Rank 3 quadratic generators of Veronese embeddings (Q5009395) (← links)
- (Q5083316) (← links)
- Secant varieties to high degree Veronese reembeddings, catalecticant matrices and smoothable Gorenstein schemes (Q5406135) (← links)
- Singular bielliptic curves and special linear systems (Q5946451) (← links)
- The multiplication map for global sections of line bundles and rank 1 torsion free sheaves on curves (Q5947471) (← links)
- On gonality and canonical models of unicuspidal rational curves (Q6047288) (← links)
- On the rank index of some quadratic varieties (Q6095333) (← links)
- Deformation and Unobstructedness of Determinantal Schemes (Q6158454) (← links)
- Max Noether's theorem for singular curves (Q6201280) (← links)
- Multigraded algebras and multigraded linear series (Q6203102) (← links)