4 citations · 4 across the 1 of their papers we have counts for
3 papers
math.NT2020★ 4 cited
A symmetric Bloch-Okounkov theorem
Jan-Willem M. van Ittersum
The algebra of so-called shifted symmetric functions on partitions has the property that for all elements a certain generating series, called the -bracket, is a quasimodular for…
math.AG2019
Triply mixed coverings of arbitrary base curves: Quasimodularity, quantum curves and a mysterious topological recursions
Marvin Anas Hahn, Jan-Willem M. van Ittersum, Felix Leid
Simple Hurwitz numbers enumerate branched morphisms between Riemann surfaces with fixed ramification data. In recent years, several variants of this notion for genus base curve…
math.NT2018
When is the Bloch-Okounkov q-bracket modular?
Jan-Willem M. van Ittersum
We obtain a condition describing when the quasimodular forms given by the Bloch-Okounkov theorem as -brackets of certain functions on partitions are actually modular. This condi…