Add to ORKGLet Γ be a metric graph of genus g. Assume there exists a natural number 2 ≤ r ≤ g − 2 such that Γ has a linear system gr2r. Then Γ has a linear system g12. For algebraic curves this is part of the well-known Clifford’s Theorem
On démontre, pour les courbes projectives lisses réelles, une version analogue de l\u27inégalité de ...
\u3cp\u3eWe prove that in the moduli space of genus-g metric graphs the locus of graphs with gonalit...
We say that a curve X of genus g has maximally computed Clifford index if the Clifford index c of X ...
Let $\Gamma$ be a metric graph of genus $g$. Assume there exists a natural number $2 \leq r \leq g-...
For all integers $g \geq 6$ we prove the existence of a metric graph $G$ with $w^1_4=1$ such that $G...
For all integers $g \geq 6$ we prove the existence of a metric graph $G$ with $w^1_4=1$ such that $G...
On a metric graph we introduce the notion of a free divisor as a replacement for the notion of a bas...
In the last years different techniques coming from algebraic geometry have been used also in differe...
In the last years different techniques coming from algebraic geometry have been used also in differe...
The divisor theories on finite graphs and metric graphs were introduced systematically as analogues ...
Abstract. We offer a refinement of the classical Clifford inequality about special linear series on ...
AbstractLet C be the general k-gonal curve of genus g ≥ 4, k ≥ 4, and ¦F¦ the unique pencil of degre...
AbstractWe study a family of stable curves defined combinatorially from a trivalent graph. Most of o...
AbstractA metric graph is a geometric realization of a finite graph by identifying each edge with a ...
summary:Zero forcing number has recently become an interesting graph parameter studied in its own ri...
On démontre, pour les courbes projectives lisses réelles, une version analogue de l\u27inégalité de ...
\u3cp\u3eWe prove that in the moduli space of genus-g metric graphs the locus of graphs with gonalit...
We say that a curve X of genus g has maximally computed Clifford index if the Clifford index c of X ...
Let $\Gamma$ be a metric graph of genus $g$. Assume there exists a natural number $2 \leq r \leq g-...
For all integers $g \geq 6$ we prove the existence of a metric graph $G$ with $w^1_4=1$ such that $G...
For all integers $g \geq 6$ we prove the existence of a metric graph $G$ with $w^1_4=1$ such that $G...
On a metric graph we introduce the notion of a free divisor as a replacement for the notion of a bas...
In the last years different techniques coming from algebraic geometry have been used also in differe...
In the last years different techniques coming from algebraic geometry have been used also in differe...
The divisor theories on finite graphs and metric graphs were introduced systematically as analogues ...
Abstract. We offer a refinement of the classical Clifford inequality about special linear series on ...
AbstractLet C be the general k-gonal curve of genus g ≥ 4, k ≥ 4, and ¦F¦ the unique pencil of degre...
AbstractWe study a family of stable curves defined combinatorially from a trivalent graph. Most of o...
AbstractA metric graph is a geometric realization of a finite graph by identifying each edge with a ...
summary:Zero forcing number has recently become an interesting graph parameter studied in its own ri...
On démontre, pour les courbes projectives lisses réelles, une version analogue de l\u27inégalité de ...
\u3cp\u3eWe prove that in the moduli space of genus-g metric graphs the locus of graphs with gonalit...
We say that a curve X of genus g has maximally computed Clifford index if the Clifford index c of X ...