CLIFFORD'S THEOREM AND HIGHER RANK VECTOR BUNDLES

By V. Mercat. 2002

51 citations recorded by the source corpus.

Subfields: Applied Mathematics, Geometry and Topology, Mathematical Physics

View Paper: https://www.semanticscholar.org/paper/82afb4a4f1853bf4049299c27dbc47440e93f613

How researchers see this paper

The researchers whose trusted networks rank it highest, strongest advocate first. Every researcher gets a different order.

In Applied Mathematics

1. G. Farkas
2. M. Aprodu

In Geometry and Topology

1. M. Aprodu
2. G. Farkas
3. A. Verra
4. A. Beauville
5. Dawei Chen
6. Martin Moeller
7. Ingrid Bauer
8. F. Catanese

In Mathematical Physics

1. M. Aprodu
2. G. Farkas
3. A. Verra
4. Dawei Chen
5. Ingrid Bauer
6. F. Catanese
7. Martin Moeller

Citations in the corpus

• Minimal resolutions, Chow forms and Ulrich bundles on K3 surfaces (2012, background): “us g is defined as γ(E) := µ(E)− 2 nh 0(C,E) +2. Then the higher Clifford indices of the curve C are defined as the quantities Cliffn(C) := min n γ(E) : E ∈ UC(n,d), d ≤ n(g −1), h0(C,E) ≥ 2n o . Mercat [Me1] predicted that for any smooth curve C of genus g, the following equality (Mn) : Cliffn(C) = Cli”