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Acceleration for Compressed Gradient Descent in Distributed and Federated Optimization

ICML 2020 · Optimization › Distributed and compressed · approach: Communication complexity theory · 64 citations (OpenAlex)

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Measured effects reported in the paper

What was changedWhereMeasuredEffect
Add acceleration to compressed gradient descentCGD · Single-machine strongly convexiteration complexity: O\left((1+\omega)\frac{L}{\mu}\log \frac{1}{\epsilon}\right) -> O\left((1+\omega)\sqrt{\frac{L}{\mu}}\log \frac{1}{\epsiHelped
Add acceleration to compressed gradient descentCGD · Single-machine convexiteration complexity: O\left((1+\omega)\frac{L}{\epsilon}\right) -> O\left((1+\omega)\sqrt{\frac{L}{\epsilon}}\right)Helped
Add acceleration and variance reduction to distributed compressed gradient descentDIANA · Distributed strongly convex, n ≤ ωiteration complexity: O\left(\omega\big(1+\frac{L}{n\mu}\big)\log \frac{1}{\epsilon}\right) -> O\left(\omega\Big(1+\sqrt{\frac{L}{n\mu}}\Big)\Helped
Add acceleration and variance reduction to distributed compressed gradient descentDIANA · Distributed strongly convex, n > ωiteration complexity: O\left(\big(\omega+\frac{L}{\mu}\big)\log \frac{1}{\epsilon}\right) -> O\left(\Big(\omega+\sqrt{\frac{L}{\mu}}+\sqrt{\sqHelped
Use ADIANA instead of DIANAADIANA and DIANA · a5a, mushrooms; random sparsification, random dithering, and natural compressioncommunication efficiencyHelped
Use ADIANA instead of its uncompressed versionADIANA · a5a and mushrooms with random sparsificationcommunication efficiencyHurt
Use random dithering compression with ADIANA rather than no compressionADIANA · a5a and mushroomscommunication efficiency: about twice fasterHelped
Use natural compression with ADIANA rather than no compressionADIANA · a5a and mushroomscommunication efficiency: about twice fasterHelped
Use variance-reduced compression rather than vanilla compressed gradient descentDIANA and ADIANA versus DCGD · Regularized logistic regression on a5a and mushroomsconvergence to optimumHelped

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