activity
20102026
most citedModuli of Tropical Plane Curves

39 citations · 42 across the 5 of their papers we have counts for

collaborators

6 papers

math.CO2026

Coordinate projections of -vectors of cluster algebras from the annulus

Sarah B. Brodsky

For an acyclic cluster algebra, the -vectors are, up to sign, the real Schur roots of the associated root system. We study the two-coordinate projections of this co…

math.CO2018

The Zonotopal Algebra of the Broken Wheel Graph and its Generalization

Sarah B. Brodsky

The machinery of zonotopal algebra is linked with two particular polytopes: the Stanley-Pitman polytope and the regular simplex with parameters $t_1…

math.CO2016

Towards a uniform subword complex description of acyclic finite type cluster algebras

Sarah Brodsky, Christian Stump

It has been established in recent years how to approach acyclic cluster algebras of finite type using subword complexes. In this paper, we continue this study by describing the c-…

math.CO2015★ 3 cited

Cluster Algebras of Type , Tropical Planes, and the Positive Tropical Grassmannian

Sarah B. Brodsky, Cesar Ceballos, Jean-Philippe Labbé

We show that the number of combinatorial types of clusters of type modulo reflection-rotation is exactly equal to the number of combinatorial types of tropical planes in $\ma…

math.CO2014★ 39 cited

Moduli of Tropical Plane Curves

Sarah Brodsky, Michael Joswig, Ralph Morrison +1

We study the moduli space of metric graphs that arise from tropical plane curves. There are far fewer such graphs than tropicalizations of classical plane curves. For fixed genus $…

math.AG2010

Tropical Quadrics Through Three Points

Sarah Brodsky, Bernd Sturmfels

We tropicalize the rational map that takes triples of points in the projective plane to the plane of quadrics passing through these points. The image of its tropicalization is cont…