A federated optimization algorithm decouples proximal steps from communication, uses local updates and drift correction, and converges sublinearly or linearly to a bounded residual for non-convex composite losses with heterogeneous data.
Composite federated learning with heterogeneous data
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abstract
We propose a novel algorithm for solving the composite Federated Learning (FL) problem. This algorithm manages non-smooth regularization by strategically decoupling the proximal operator and communication, and addresses client drift without any assumptions about data similarity. Moreover, each worker uses local updates to reduce the communication frequency with the server and transmits only a $d$-dimensional vector per communication round. We prove that our algorithm converges linearly to a neighborhood of the optimal solution and demonstrate the superiority of our algorithm over state-of-the-art methods in numerical experiments.
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Non-convex composite federated learning with heterogeneous data
A federated optimization algorithm decouples proximal steps from communication, uses local updates and drift correction, and converges sublinearly or linearly to a bounded residual for non-convex composite losses with heterogeneous data.