3 citations · 6 across the 2 of their papers we have counts for
3 papers
math.SG2019★ 3 cited
The Gromov-Witten axioms for symplectic manifolds via polyfold theory
Wolfgang Schmaltz
Polyfold theory, as developed by Hofer, Wysocki, and Zehnder, is a relatively new approach to resolving transversality issues that arise in the study of -holomorphic curves in s…
math.SG2019★ 3 cited
Naturality of polyfold invariants and pulling back abstract perturbations
Wolfgang Schmaltz
It is possible to construct distinct polyfolds which model a given moduli space problem in subtly different ways. These distinct polyfolds yield invariants which, a priori, we cann…
math.SG2019
The Steenrod problem for orbifolds and polyfold invariants as intersection numbers
Wolfgang Schmaltz
The Steenrod problem for closed orientable manifolds was solved completely by Thom. Following this approach, we solve the Steenrod problem for closed orientable orbifolds, proving…