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New two-stage evolutionary strategy optimizes PINNs for better accuracy

Researchers have developed a novel two-stage hyperparameter optimization strategy for Physics-Informed Neural Networks (PINNs) to address their sensitivity to hyperparameters and unstable convergence. This approach utilizes evolutionary algorithms in the first stage for rapid screening of candidate configurations through low-fidelity training. Promising candidates are then refined in the second stage using standard gradient-based optimizers. The method was evaluated on Advection, Klein-Gordon, and Helmholtz equations, demonstrating improved accuracy and robustness within computational constraints compared to standard training. AI

IMPACT This optimization strategy could lead to more reliable and accurate solutions for complex scientific problems modeled by PINNs.

RANK_REASON The cluster contains two identical arXiv papers detailing a new research methodology.

Read on arXiv cs.NE (Neural & Evolutionary) →

AI-generated summary · Google Gemini · from 2 sources. How we write summaries →

New two-stage evolutionary strategy optimizes PINNs for better accuracy

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COVERAGE [2]

  1. arXiv cs.LG TIER_1 English(EN) · Fedor Buzaev (HSE University), Dmitry Efremenko (HSE University), Egor Bugaev (HSE University), Andrei Ermakov (HSE University, AXXX), Denis Derkach (HSE University), Daria Pugacheva (HSE University, AXXX), Fedor Ratnikov (HSE University) ·

    Evolutionary Two-Stage Hyperparameter Optimization Strategies for Physics-Informed Neural Networks

    arXiv:2606.20442v1 Announce Type: new Abstract: Physics-Informed Neural Networks (PINNs) solve Partial Differential Equations (PDEs) by embedding physical laws into neural network training. However, their performance suffers from unstable convergence, training plateaus, and stron…

  2. arXiv cs.NE (Neural & Evolutionary) TIER_1 English(EN) · Fedor Ratnikov ·

    Evolutionary Two-Stage Hyperparameter Optimization Strategies for Physics-Informed Neural Networks

    Physics-Informed Neural Networks (PINNs) solve Partial Differential Equations (PDEs) by embedding physical laws into neural network training. However, their performance suffers from unstable convergence, training plateaus, and strong sensitivity to architectural and optimization …