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On-line learning dynamics of ReLU neural networks using statistical physics techniques

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abstract

We introduce exact macroscopic on-line learning dynamics of two-layer neural networks with ReLU units in the form of a system of differential equations, using techniques borrowed from statistical physics. For the first experiments, numerical solutions reveal similar behavior compared to sigmoidal activation researched in earlier work. In these experiments the theoretical results show good correspondence with simulations. In ove-rrealizable and unrealizable learning scenarios, the learning behavior of ReLU networks shows distinctive characteristics compared to sigmoidal networks.

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stat.ML 1

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2025 1

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CONDITIONAL 1

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Analytic theory of dropout regularization

stat.ML · 2025-05-12 · conditional · novelty 7.0

Dropout dynamics in two-layer online SGD learners are captured by closed ODEs, yielding analytic optimal dropout rates that increase with label noise.

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  • Analytic theory of dropout regularization stat.ML · 2025-05-12 · conditional · none · ref 26 · internal anchor

    Dropout dynamics in two-layer online SGD learners are captured by closed ODEs, yielding analytic optimal dropout rates that increase with label noise.