2 citations · 5 across the 9 of their papers we have counts for
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math.CO2023★ 2 cited
Positive del Pezzo Geometry
Nick Early, Alheydis Geiger, Marta Panizzut +2
Real, complex, and tropical algebraic geometry join forces in a new branch of mathematical physics called positive geometry. We develop the positive geometry of del Pezzo surfaces…
math.CO2022
Discrete Morse theory for symmetric Delta-complexes
Claudia He Yun
We generalize Forman's discrete Morse theory to the context of symmetric -complexes. As an application, we prove that the coloop subcomplex of the link of the origin $LA^{\mathr…
math.CO2021★ 1 cited
Homology representations of compactified configurations on graphs applied to
Christin Bibby, Melody Chan, Nir Gadish +1
We obtain new calculations of the top weight rational cohomology of the moduli spaces , equivalently the rational homology of the tropical moduli spaces $Δ_{2,n}…