Beyond Periodicity: Towards a Unifying Framework for Activations in Coordinate-MLPs
Sameera Ramasinghe, Simon Lucey

TL;DR
This paper explores a unifying framework for activation functions in Coordinate-MLPs, demonstrating that non-periodic activations can outperform sinusoidal functions in signal encoding tasks.
Contribution
It broadens the understanding of suitable activation functions for Coordinate-MLPs, proposing non-periodic functions that are more robust than sinusoidal activations.
Findings
Non-periodic activations outperform sinusoidal functions in robustness.
A broader class of activations can effectively encode signals.
Coordinate-MLPs with these activations show high performance and simplicity.
Abstract
Coordinate-MLPs are emerging as an effective tool for modeling multidimensional continuous signals, overcoming many drawbacks associated with discrete grid-based approximations. However, coordinate-MLPs with ReLU activations, in their rudimentary form, demonstrate poor performance in representing signals with high fidelity, promoting the need for positional embedding layers. Recently, Sitzmann et al. proposed a sinusoidal activation function that has the capacity to omit positional embedding from coordinate-MLPs while still preserving high signal fidelity. Despite its potential, ReLUs are still dominating the space of coordinate-MLPs; we speculate that this is due to the hyper-sensitivity of networks -- that employ such sinusoidal activations -- to the initialization schemes. In this paper, we attempt to broaden the current understanding of the effect of activations in coordinate-MLPs,…
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Taxonomy
TopicsFerroelectric and Negative Capacitance Devices · Neural Networks and Applications
