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Solving Boltzmann optimization problems with deep learning

Computer Science

Solving Boltzmann optimization problems with deep learning

F. Knoll, J. Daly, et al.

Discover the groundbreaking machine learning method developed by Fiona Knoll, John Daly, and Jess Meyer to tackle Boltzmann probability optimization problems, essential for advancing Ising-based hardware technology. This innovative approach integrates deep neural networks with random forests, reshaping the landscape of traditional optimization techniques.... show more
Abstract
Decades of exponential scaling in high-performance computing (HPC) efficiency is coming to an end. Transistor-based logic in complementary metal-oxide semiconductor (CMOS) technology is approaching physical limits beyond which further miniaturization will be impossible. Future HPC efficiency gains will necessarily rely on new technologies and paradigms of computing. The Ising model shows particular promise as a future framework for highly energy-efficient computation. Ising systems are able to operate at energies approaching thermodynamic limits for energy consumption of computation. Ising systems can function as both logic and memory. Thus, they have the potential to significantly reduce energy costs inherent to CMOS computing by eliminating costly data movement. The challenge in creating Ising-based hardware is in optimizing useful circuits that produce correct results on fundamentally nondeterministic hardware. The contribution of this paper is a novel machine learning approach, a combination of deep neural networks and random forests, for efficiently solving optimization problems that minimize sources of error in the Ising model. In addition, we provide a process to express a Boltzmann probability optimization problem as a supervised machine learning problem.
Publisher
npj Unconventional Computing
Published On
Aug 05, 2024
Authors
Fiona Knoll, John Daly, Jess Meyer
Tags
Boltzmann probability
machine learning
Ising model
deep neural networks
random forests
optimization methods
computational intractability
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