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DePRL: Achieving Linear Convergence Speedup in Personalized Decentralized Learning with Shared Representations

AAAI 2024 · Optimization › Distributed and compressed · approach: Compressed distributed optimization · 7 citations (OpenAlex)

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Proposes DePRL, a fully decentralized personalized learning algorithm that shares a global representation via consensus while keeping local heads private, and proves O(1/sqrt(NK)) convergence (linear speedup) for non-linear representations.

Problem

Data heterogeneity in decentralized learning makes a single shared model perform poorly on individual workers; existing personalized decentralized methods lack convergence guarantees with shared non-linear representations.

Approach

Each worker keeps a personalized local head and a consensus-averaged shared global representation; workers alternate tau SGD steps on heads, one SGD step on the representation, and a neighbor-averaging consensus step on the representation only. The analysis uses a new epsilon-approximation notion coupling the two parameters and proves linear speedup in the number of workers.

Key results

Measured effects reported in the paper

What was changedWhereMeasuredEffect
Use shared global representations with personalized local heads instead of a personalized single shared modelDecentralized learning · CIFAR-100, Random graph, π=0.1/0.3/0.5test accuracy: 47.77 -> 61.51; 39.91 -> 50.49; 37.39 -> 46.68Helped
Use shared global representations with personalized local heads instead of a personalized single shared modelDecentralized learning · CIFAR-10, Random graph, π=0.1/0.3/0.5test accuracy: 89.01 -> 91.03; 77.36 -> 79.60; 73.30 -> 74.80Helped
Use shared global representations with personalized local heads instead of a personalized single shared modelDecentralized learning · Fashion-MNIST, Random graph, π=0.1/0.3/0.5test accuracy: 96.59 -> 97.16; 93.47 -> 94.81; 91.99 -> 93.55Helped
Use shared global representations with personalized local heads instead of a personalized single shared modelDecentralized learning · HARBox, Random graph, π=0.1/0.3/0.5test accuracy: 91.36 -> 92.49; 80.35 -> 81.30; 74.72 -> 76.22Helped
Increase the number of workersDePRL · Convergence timespeedupHelped

Surprising findings

Limitations

Experimental setup

Datasets: CIFAR-100 CIFAR-10 Fashion-MNIST HARBox

Benchmarks: CIFAR-100 CIFAR-10 Fashion-MNIST HARBox

Metrics: average per-worker test accuracy convergence speedup generalization accuracy to new workers

Baselines: D-PSGD DisPFL FedAvg FedRep Ditto FedRoD

Builds on: D-PSGD DisPFL shared representation learning for personalized FL (Collins et al.) two-timescale stochastic approximation

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