Add to ORKGBy tropical Abel-Jacobi theorem, the Jacobian of a tropical curve is isomorphic to the Picard group. A tropical curve in R2 corresponds to an immersion from a tropical curve to R2. In this paper, we show that any principal divisor on a tropical curve is the restriction of a principal divisor on the ambient plane R2
Tropical manifolds are polyhedral complexes enhanced with certain kind of affine structure. This str...
textIn this thesis we construct an analogue in tropical geometry for a class of Schubert varieties f...
Tropical geometry is young field of mathematics that connects algebraic geometry and combinatorics. ...
By tropical Abel-Jacobi theorem, the Jacobian of a tropical curve is isomorphic to the Picard group....
Abstract. We show that the Abel-Jacobi image of a tropical curve C in its Jacobian J(C) is not algeb...
In this article we provide a stack-theoretic framework to study the universaltropical Jacobian over ...
Recent results in tropical geometry and in non-Archimedean geometry are surveyed focussing on their ...
Abstract. — Given a divisor D on a tropical curve Γ, we show that reduced divisors define an integra...
We construct the logarithmic and tropical Picard groups of a family of logarithmic curves and realiz...
This thesis is devoted to the study of tropical curves with emphasis on their enumerative geometry. ...
A tropical curve Γ is a metric graph with possibly unbounded edges, and tropical rational functions ...
Tropical geometry is algebraic geometry over the tropical semiring, or min-plus algebra. In this the...
Algebraic geometry is a classical subject which studies shapes arising as zero sets of polynomial eq...
Abstract. Tropical geometry is sensitive to embeddings of algebraic varieties inside toric varieties...
In this thesis, tropical methods in singularity theory and legendrian geometry are developed; tropic...
Tropical manifolds are polyhedral complexes enhanced with certain kind of affine structure. This str...
textIn this thesis we construct an analogue in tropical geometry for a class of Schubert varieties f...
Tropical geometry is young field of mathematics that connects algebraic geometry and combinatorics. ...
By tropical Abel-Jacobi theorem, the Jacobian of a tropical curve is isomorphic to the Picard group....
Abstract. We show that the Abel-Jacobi image of a tropical curve C in its Jacobian J(C) is not algeb...
In this article we provide a stack-theoretic framework to study the universaltropical Jacobian over ...
Recent results in tropical geometry and in non-Archimedean geometry are surveyed focussing on their ...
Abstract. — Given a divisor D on a tropical curve Γ, we show that reduced divisors define an integra...
We construct the logarithmic and tropical Picard groups of a family of logarithmic curves and realiz...
This thesis is devoted to the study of tropical curves with emphasis on their enumerative geometry. ...
A tropical curve Γ is a metric graph with possibly unbounded edges, and tropical rational functions ...
Tropical geometry is algebraic geometry over the tropical semiring, or min-plus algebra. In this the...
Algebraic geometry is a classical subject which studies shapes arising as zero sets of polynomial eq...
Abstract. Tropical geometry is sensitive to embeddings of algebraic varieties inside toric varieties...
In this thesis, tropical methods in singularity theory and legendrian geometry are developed; tropic...
Tropical manifolds are polyhedral complexes enhanced with certain kind of affine structure. This str...
textIn this thesis we construct an analogue in tropical geometry for a class of Schubert varieties f...
Tropical geometry is young field of mathematics that connects algebraic geometry and combinatorics. ...