Hannah Markwig: Asymptotics and lower bounds for complex and real counts of singular surfaces in P^3

We use tropical geometry and floor decomposed tropical surfaces to study the asymptotics of counts of singular surfaces in \(\mathbb{P}^3\) satisfying point conditions. In the real case, we give a lower bound for the number of real singular surfaces satisfying point conditions. (joint work with Thomas Markwig, Kristin Shaw, and Eugenii Shustin)