Publication date
January 2012
DOIAbstract
We produce Brill–Noether general graphs in every genus, confirming a conjecture of Baker and giving a new proof of the Brill–Noether Theorem, due to Griffiths and Harris, over any algebraically closed field
We produce Brill–Noether general graphs in every genus, confirming a conjecture of Baker and giving a new proof of the Brill–Noether Theorem, due to Griffiths and Harris, over any algebraically closed field
In 1874 Brill and Noether designed a seminal geometric method for computing bases of Riemann-Roch sp...
In 1874 Brill and Noether designed a seminal geometric method for computing bases of Riemann-Roch sp...
In 1874 Brill and Noether designed a seminal geometric method for computing bases of Riemann-Roch sp...
We produce Brill–Noether general graphs in every genus, confirming a conjecture of Baker and giving ...
We produce Brill–Noether general graphs in every genus, confirming a conjecture of Baker and giving ...
We produce Brill–Noether general graphs in every genus, confirming a conjecture of Baker and giving ...
We produce Brill–Noether general graphs in every genus, confirming a conjecture of Baker and giving ...
AbstractWe produce Brill–Noether general graphs in every genus, confirming a conjecture of Baker and...
We produce Brill-Noether general graphs in every genus, confirming a conjecture of Baker and giving ...
We produce Brill-Noether general graphs in every genus, confirming a conjecture of Baker and giving ...
Abstract. We produce Brill-Noether general graphs in every genus, confirm-ing a conjecture of Baker ...
AbstractWe produce Brill–Noether general graphs in every genus, confirming a conjecture of Baker and...
The aim of this thesis is to develop some possible generalizations of the Brill-Noether theory of sm...
In 1874 Brill and Noether designed a seminal geometric method for computing bases of Riemann-Roch sp...
In 1874 Brill and Noether designed a seminal geometric method for computing bases of Riemann-Roch sp...
In 1874 Brill and Noether designed a seminal geometric method for computing bases of Riemann-Roch sp...
In 1874 Brill and Noether designed a seminal geometric method for computing bases of Riemann-Roch sp...
In 1874 Brill and Noether designed a seminal geometric method for computing bases of Riemann-Roch sp...
We produce Brill–Noether general graphs in every genus, confirming a conjecture of Baker and giving ...
We produce Brill–Noether general graphs in every genus, confirming a conjecture of Baker and giving ...
We produce Brill–Noether general graphs in every genus, confirming a conjecture of Baker and giving ...
We produce Brill–Noether general graphs in every genus, confirming a conjecture of Baker and giving ...
AbstractWe produce Brill–Noether general graphs in every genus, confirming a conjecture of Baker and...
We produce Brill-Noether general graphs in every genus, confirming a conjecture of Baker and giving ...
We produce Brill-Noether general graphs in every genus, confirming a conjecture of Baker and giving ...
Abstract. We produce Brill-Noether general graphs in every genus, confirm-ing a conjecture of Baker ...
AbstractWe produce Brill–Noether general graphs in every genus, confirming a conjecture of Baker and...
The aim of this thesis is to develop some possible generalizations of the Brill-Noether theory of sm...
In 1874 Brill and Noether designed a seminal geometric method for computing bases of Riemann-Roch sp...
In 1874 Brill and Noether designed a seminal geometric method for computing bases of Riemann-Roch sp...
In 1874 Brill and Noether designed a seminal geometric method for computing bases of Riemann-Roch sp...
In 1874 Brill and Noether designed a seminal geometric method for computing bases of Riemann-Roch sp...
In 1874 Brill and Noether designed a seminal geometric method for computing bases of Riemann-Roch sp...
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