On the Optimal Time Complexities in Decentralized Stochastic Asynchronous Optimization

Neural Information Processing Systems 

We consider the decentralized stochastic asynchronous optimization setup, where many workers asynchronously calculate stochastic gradients and asynchronously communicate with each other using edges in a multigraph. For both homogeneous and heterogeneous setups, we prove new time complexity lower bounds under the assumption that computation and communication speeds are bounded.

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