Professor, Graduate School of Information Science and Technology, The University of Osaka (@UOsaka_en) / Team Director, RIKEN AIP Center (@RIKEN_AIP_EN)
Our paper "Mesh Field Theory: Port-Hamiltonian Formulation of Mesh-Based Physics" (first author: S. Noguchi (JAMSTEC / RIKEN AIP)) was accepted to @icmlconf#ICML2026 (arXiv:2605.00394 https://t.co/ai6Ij9m12d). For ML-based prediction of physical dynamics on meshes, Mesh Field Theory fixes the topological skeleton derived from universal physical principles and learns only the metric and dissipative structures from data, enabling structure-preserving, physically faithful, and data-efficient simulation.
Our new paper titled "Generalized Stochastic Resilience for Early Warning Signals Based on Koopman Operator" is now out in Nonlinear Dynamics @Nonline21515552, #NonlinearDynamics (first author: Yuta Miyauchi from The University of Osaka): https://t.co/wybk81SMwn We generalize stochastic resilience for early warning signals (EWS) with stochastic Koopman operator and propose ResKMD (stochastic residual of Koopman mode decomposition), which is computable via ResDMD (residual dynamic mode decomposition), to separate noise-driven fluctuations from continuous-spectrum effects near bifurcations, enabling robust tipping-point prediction even with observation noise.
@chenzch Thanks! Yes, it’s actually closely related to Fredformer. I’ll also let Bai-san know that Chen-san sent this message, so if we have the chance, let’s discuss it.
Our paper "Dualformer: Time-Frequency Dual Domain Learning for Long-term Time Series Forecasting" (first author: Jingjing Bai (UOsaka)) has been accepted at #AISTATS2026 (arXiv: https://t.co/yQ1FhVvTKR). We tackle Transformers' low-pass bias in long-term time series forecasting via a time/frequency dual-branch model with layer-wise band allocation.
Our new paper titled "Infinitely deep Bayesian neural network with signature transform" is now available online in Neurocomputing (first-authored by Dr. X. Yang from Kyushu Univ.): https://t.co/qC8KwCOmM2 Building on rough path theory, we study a continuous-depth Bayesian neural network and show that applying the signature transform to Neural SDEs can improve the stability and robustness of their stochastic properties.
Several postdoc positions and positions for scientific software engineers will become available in my department at the Max Planck Institute of Biochemistry in Munich over coming months. Topics include machine learning in bioengineering, in proteomics and in medicine. 1/2
This paper introduces an Optimal Control/Reinforcement Learning framework that minimizes the sum of per-step costs (as usual in OC/RL) + some functions of the spectrum of the Koopman operator (new).
Why should we do that? Read on!