CN101 - A Digital Thermodynamic Computer for Generative AI
Not on the map. Why?
Abstract (arXiv)
Thermodynamic computing is an emerging hardware paradigm, in which stochastic physical dynamics serve as the direct computational primitive. The recent explosion of generative AI has only sharpened the search for alternative approaches to compute, and, as we show in this work, thermodynamic computing turns out to be well suited to this space. An important class of methods realises a function as the stationary expectation of an ergodic stochastic process: the answer is encoded in the time-averaged statistics of an equilibrating trajectory. To date, this equilibration-style class has been formulated exclusively through Langevin dynamics, restricting its implementations to analogue substrates and the engineering challenges those bring. In this work, we propose a substrate-independent formalisation of the equilibration-style formulation, in which the only object of design is the dynamical generator L* of an arbitrary ergodic process. The formalisation makes three hardware-level properties of the formulation explicit: the precision of a result is a knob set by how long the dynamics are run, sample averages decompose across independent trajectories, and dependent stages of a computation operate concurrently rather than serially, a property we call sequential parallelism. We instantiate the formalisation by fabricating a prototype digital thermodynamic computing chip, named CN101, that implements the formulation through discrete accumulator dynamics on standard CMOS using stochastic computing principles. We characterise CN101's success across conventional generative AI workloads in the form of VAEs and flow matching, applied to both image generation and scientific problems. Together, the formalisation and its digital instantiation show that the equilibration-style formulation is substrate-independent, and that its computational properties can be exploited on standard digital hardware.
Key facts. No citing papers in the map yet (data through 14 Oct 2026). Builds on 25 of its 67 references that are in the map. First posted on arXiv 1 Aug 2026.
Builds on
25 of 67 references.
References · 25
- 2015Deep Residual Learning for Image Recognitioncited by 52,096
- 2020Denoising Diffusion Probabilistic Modelscited by 21,076
- 2015U-Net: Convolutional Networks for Biomedical Image Segmentationcited by 19,713
- 2020Score-Based Generative Modeling through Stochastic Differential Equationscited by 9,122
- 2015Deep Unsupervised Learning using Nonequilibrium Thermodynamicscited by 7,058
- 2022Flow Matching for Generative Modelingcited by 5,702
- 2018Neural Ordinary Differential Equationscited by 3,779
- 2022Flow Straight and Fast: Learning to Generate and Transfer Data with Rectified Flowcited by 3,700
- 2018FFJORD: Free-form Continuous Dynamics for Scalable Reversible Generative Modelscited by 594
- 2023Flow Matching on General Geometriescited by 265
- 2020The Hardware Lotterycited by 160
- 2023Parallel Sampling of Diffusion Modelscited by 112
13 more
- 2017Shift: A Zero FLOP, Zero Parameter Alternative to Spatial Convolutionscited by 93
- 2021Massively Parallel Probabilistic Computing with Sparse Ising Machinescited by 25
- 2023Thermodynamic Computing System for AI Applicationscited by 16
- 2023Thermodynamic AI and the fluctuation frontiercited by 15
- 2025Solving the compute crisis with physics-based ASICscited by 8
- 2025An efficient probabilistic hardware architecture for diffusion-like modelscited by 8
- 2016SC-DCNN: Highly-Scalable Deep Convolutional Neural Network using Stochastic Computingcited by 7
- 2025Generative thermodynamic computingcited by 5
- 2024Thermodynamic Natural Gradient Descentcited by 4
- 2024Nonlinear thermodynamic computing out of equilibriumcited by 4
- 2017Hardware-Driven Nonlinear Activation for Stochastic Computing Based Deep Convolutional Neural Networkscited by 1
- 2026A Complete Decomposition of Stochastic Differential Equationscited by 1
- 2026Robust Stochastic Gradient Posterior Sampling with Lattice Based Discretisationcited by 1
Built on by
Not cited yet.
Similar, not cited
Close in wording, no citation either way
- 2025Training thermodynamic computers by gradient descent
- 2026Bridging Control, Inference, Transport, and Thermodynamics: From Theory to Applications in Learning
- 2025Thermodynamic Performance Limits for Score-Based Diffusion Models
- 2025Learning Stochastic Thermodynamics Directly from Correlation and Trajectory-Fluctuation Currents
- 2026Stochastic Thermodynamics and SDE-based Generative Models
- 2026Metastable Dynamical Computing with Energy Landscapes: A Primer ↗
- 2025Local Learning Rules for Out-of-Equilibrium Physical Generative Models
- 2025Scalable Thermodynamic Second-order Optimization