Vector Ising Spin Annealer for Minimizing Ising Hamiltonians
James S. Cummins, Natalia G. Berloff

TL;DR
The paper presents VISA, a novel light-matter based framework that enables three-dimensional spin operations to effectively minimize complex Ising Hamiltonians, outperforming traditional methods in energy landscape navigation.
Contribution
VISA introduces a three-dimensional spin framework utilizing gain-based light-matter interactions, surpassing limitations of traditional two-dimensional spin systems in optimization tasks.
Findings
VISA outperforms conventional spin optimizers in energy minimization.
It effectively bridges large energy barriers in complex landscapes.
VISA demonstrates proficiency in dynamic energy landscape evolution.
Abstract
We introduce the Vector Ising Spin Annealer (VISA), a framework in gain-based computing that harnesses light-matter interactions to solve complex optimization problems encoded in spin Hamiltonians. Traditional driven-dissipative systems often select excited states due to limitations in spin movement. VISA transcends these constraints by enabling spins to operate in a three-dimensional space, offering a robust solution to minimize Ising Hamiltonians effectively. Our comparative analysis reveals VISA's superior performance over conventional single-dimension spin optimizers, demonstrating its ability to bridge substantial energy barriers in complex landscapes. Through detailed studies on cyclic and random graphs, we show VISA's proficiency in dynamically evolving the energy landscape with time-dependent gain and penalty annealing, illustrating its potential to redefine optimization in…
Peer Reviews
No public reviews on file for this paper yet. If you reviewed it on a platform where reviews are public (OpenReview, ICLR, NeurIPS, ICML), you can paste yours below so the community can read it here.
Videos
No videos yet. Explain this paper in a talk, walkthrough, or lecture? Add one.
Taxonomy
TopicsQuantum Computing Algorithms and Architecture · Quantum many-body systems · Markov Chains and Monte Carlo Methods
