Digital computing has enjoyed tremendous success and has become the backbone of the modern
information revolution. However, the slowing down of one of its primary drivers, the Moore’s law, and
the increasing application-driven necessity to compute problems that have been traditionally
challenging to solve on digital machines, has created a convergent need to expand the boundaries
of current computing platforms. Non-von Neumann analog computing platforms capable of
harnessing the physics of natural systems offer a promising paradigm.
In this presentation, I will first address the opportunities as well as the challenges of this computing
paradigm. Against this backdrop, I will describe some of my lab’s recent experimental and theoretical
results on implementing oscillator-based dynamical systems. Specifically, I will present the design
and implementation of oscillator Ising machines (and their extensions) to solve hard combinatorial
optimization problems. I will also discuss the lab’s ongoing efforts in leveraging oscillator dynamics
to design probabilistic computing platforms. Subsequently, I will discuss the lab’s endeavors in
exploring a general framework for designing new physics-inspired computational models and
platforms. Finally, I will conclude by identifying some crucial performance metrics that would need
to be achieved for such systems to become competitive computing platforms in the future, along
with potential pathways to accomplish them.