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English(EN) F$^3$NO: Frequency-Decomposed Finite-Time Flow-map Neural Operators with Cross-Scale Conditioning

新的 F$^3$NO 神经网络算子提高了 PDE 预测精度

研究人员开发了一种名为 F$^3$NO 的新型神经网络算子模型,旨在提高偏微分方程 (PDE) 预测的准确性和分辨率。该模型分解频率信息,使低频特征能够指导每一层内高频细节的细化。F$^3$NO 直接预测未来状态,并可以将并行预测与递归传播相结合以获得更长的轨迹,在五个 PDE 基准测试中显示出比现有方法更高的准确性。 AI

影响 引入了一种新颖的神经网络算子架构,可以提高科学模拟的准确性和效率。

排序理由 详细介绍用于科学预测的新模型的学术论文。 [lever_c_demoted from research: ic=1 ai=1.0]

在 arXiv cs.LG 阅读 →

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新的 F$^3$NO 神经网络算子提高了 PDE 预测精度

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详细介绍用于科学预测的新模型的学术论文。 [lever_c_demoted from research: ic=1 ai=1.0]
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报道来源 [1]

  1. arXiv cs.LG TIER_1 English(EN) · Fan Wu, Cheng Jing, Kookjin Lee ·

    F$^3$NO:具有跨尺度条件的频率分解有限时间流图神经网络算子

    arXiv:2610.10998v1 Announce Type: new Abstract: Neural operators enable fast PDE forecasting, but repeated predictions accumulate errors and fine-scale structures remain difficult to resolve. We introduce a frequency-decomposed finite-time flow-map neural operator (F$^3$NO) that …