
Title: Connected sum at infinity
Speaker: Jack Calcut (Oberlin College)
Seminar URL: https://research.math.osu.edu/ggt/
Abstract: The Connected Sum at Infinity operation (CSI), also called end sum, was introduced by Gompf to study exotic R^4's. It has been used by Ancel to study Davis manifolds and by Tinsley and Wright and by Myers to study 3-manifolds. After recalling the definition and basic properties of CSI, we will present a few of its applications and discuss its dependence on choices in dimension 4. The latter is joint work with Patrick Haggerty and answers affirmatively a conjecture of Siebenmann. Some open questions will be included.