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Research map / Architectures and efficiency / RNNs and normalization

Fast Finite Width Neural Tangent Kernel

ICML 2022 · Architectures and efficiency › RNNs and normalization · approach: Theory of depth and width · 7 citations (OpenAlex)

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Measured effects reported in the paper

What was changedWhereMeasuredEffect
Replace explicit Jacobian contraction with structured derivativesNTK computation for FCNs · FCNtime complexity: Jacobian contraction: $\n^2\o^2\t\w^2 + \n^2\o^3\w$; structured derivatives: $\n\o\t\w^2 + \n^2\o^2\t\w + \n^2\o^3$Helped
Replace explicit Jacobian contraction with structured derivativesNTK computation for FCNs · FCNmemory complexity: $\n^2\o^2+\n\o\w^2+\n\o^2\w + \n\t\w+\t\w^2$ -> $\n^2\o^2+\n\o\w+\n\t\w+\t\w^2$Helped
Replace explicit Jacobian contraction with NTK-vector productsNTK computation for FCNs · FCNtime complexity: $\n^2\o^2\t\w^2 + \n^2\o^3\w$ -> $\n^2\o\t\w^2 + \n^2\o^2\w$Helped
Replace explicit Jacobian contraction with NTK-vector productsNTK computation for CNNs · CNNtime complexityMixed
Use structured derivatives instead of Jacobian contractionNTK computation for CNNs · CNNtime complexityHelped
Use structured derivatives instead of NTK-vector productsNTK computation · ResNets and other ImageNet modelswall-clock timeHelped

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