Abstract

Reservoir computing is a neuromorphic computing scheme inspired by the human brain. It has found great success as a versatile hardware-compatible application of machine learning concepts. In this paper, we highlight the fundamental working principles and important characteristics of reservoir computing with a particular focus on photonic systems and networks. These systems can further be enhanced by the inclusion of delayed variables to produce complex spatiotemporally mixed “time-multiplexed” networks. We use a simple nonlinear oscillator model, that is not only applicable to lasers, but can also describe a variety of other oscillating systems.

Highlights

  • M ACHINE learning is a quickly expanding field

  • Reservoir computing is one particular set of machine learning rules that is compatible with non-standard hardware

  • This paper focuses on reservoir computing in laser networks

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Summary

INTRODUCTION

M ACHINE learning is a quickly expanding field. It deals with concepts inspired by the human brain and features abstracted versions of neurons and synapses, which are trained to fulfil a specific task. Contemporary reservoir computing prototypes typically posses a lot fewer nodes than state-of-the-art deep learning neural networks. This is partially based on the experimental nature, where read-out procedures often represent a bottle-neck, but is due to the relative novelty of this subfield. [4] argues, many of the current record breaking architectures in artificial neural networks profit from the increased availability of powerful GPUs, allowing for the efficient simulation of large networks. By their nature reservoir computers will make less efficient use of every node than a fully trained recurrent network.

PHOTONIC RESERVOIR COMPUTING
RESERVOIR COMPUTER THEORY
TIMESCALES OF DELAY-BASED RESERVOIR COMPUTERS
TIME-MULTIPLEXED NETWORKS
Importance of Total Read-Out Dimension
CONCLUSION

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