David Mason

David Mason's picture
Graduate Student Year 6 (Harris, Jack)
Address: 
SPL 12
203-432-5096
Education: 
Ph.D. 2017, Yale University (pending)
Field of Study: 
Atomic Physics
Thesis Advisor: 
Jack Harris
Dissertation Title: 
Dynamical Behavior near Exceptional Points in an Optomechanical System
Dissertation Abstract: 
Coupled mechanical oscillators have long been an archetypical system for understanding eigenmodes and coupled dynamics. But in the last few decades, the study of open systems (i.e. those open to loss or gain) has brought a fresh interest and perspective to such simple systems, revealing a surprisingly rich set of physical phenomena. Specically, it was realized that degeneracies in open systems ('exceptional points', or EPs) possess a non-trivial topology, with interesting implications for closed adiabatic cycles. The theoretical properties of EPs have been made increasingly clear over the last 20 years, but experimental progress has generally been limited to spectroscopy, with no demonstrations of the predicted dynamical behavior. Here, I'll present work in which we use a cavity optomechanical system as a convenient, highly tunable platform for studying this multimode physics. I'll begin with a pedagogical introduction to cavity optomechanics, including our particular experimental realization: a Si3N4 membrane coupled to a high-nesse optical cavity. Then, the physics of exceptional points will be reviewed using a toy model, before seeing how these features are accessible in our optomechanical system. I'll then present our study of time-dependent perturbations of this system, which provided the rst experimental demonstration of adiabatic (and non-adiabatic) behavior near an EP. These perturbations can be used to affect energy transfer which is both topology-dependent and non-reciprocal. This demonstration relies on a somewhat fortunate symmetry in our system, but I'll then show that through a modified optical coupling scheme, this restriction can be lifted, to enable this energy transfer in a broad class of systems.
Degree Date: 
December, 2017