1 citations · 2 across the 2 of their papers we have counts for
3 papers
math.AG2024★ 1 cited
Combinatorial Göttsche-Schroeter invariants in any genus
Gurvan Mével
Göttsche-Schroeter invariants are a genus 0 extension of Block-Göttsche invariants. They interpolate between Welschinger invariants involving pairs of complex conjugated points and…
math.AG2024
Asymptotic computations of tropical refined invariants in genus 0 and 1
Thomas Blomme, Gurvan Mével
Block and Göttsche introduced a Laurent polynomial multiplicity to count tropical curves. Itenberg and Mikhalkin then showed that this multiplicity leads to invariant counts called…
math.AG2023★ 1 cited
Universal polynomials for tropical refined invariants in genus 0
Gurvan Mével
In 2022, Brugall{é} and Jaramillo-Puentes showed that the coefficients of small codegree of the tropical refined invariant are polynomial in the Newton polygon. This raised the que…