- Lara Ismert, Embry–Riddle Aeronautical University
- A Liouville-esque theorem for a weakly-defined derivation on B(H)
- 09/13/2022
- 11:00 AM - 11:50 AM
- C304 Wells Hall
- Brent Nelson (banelson@msu.edu)
Liouville’s Theorem states that any bounded entire function on the complex plane is necessarily constant. In this talk, we discuss an analogous theorem for a weakly-defined derivation on B(H) studied in recent years by Erik Christensen. As a consequence, we provide new sufficient conditions for when two operators which satisfy the Heisenberg Commutation Relation must both be unbounded.