This program focuses on various research directions in tame geometry. The most classical of these is the concept of o-minimal structures, with its ties to resolution of singularities and integration.  In addition, three possible generalized tame settings are considered: Hardy fields and transseries as a universal domain for non-oscillatory phenomena; a complex analytic extension of o-minimal geometry; and notions of tameness for real analysis that strictly extend o-minimality.  There is much ongoing work, building on recent results in these areas, that exhibits a perhaps surprising amount of interconnectedness between them.  It is these types of interactive projects that our program will pursue.

Some of the topics represented at this program are:
- O-minimal structures
- Resolution of singularities and preparation theorems
- Parametric integration of tame functions
- Hardy fields and transseries
- Tame geometry and complex analysis
- Tameness beyond o-minimality