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Semi-Cyclic Stochastic Gradient Descent
Machine Learning · Submitted 23 Apr 2019
abstract compiled · 2026-09-23 · no language-model review
The authors' main claim We show that such block-cyclic structure can significantly deteriorate the performance of SGD, but propose a simple approach that allows prediction with the same performance guarantees as for i.i.d., non-cyclic, sampling.
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The abstract, sentence by sentence
We consider convex SGD updates with a block-cyclic structure, i.e. where each cycle consists of a small number of blocks, each with many samples from a possibly different, block-specific, distribution. This situation arises, e.g., in Federated Learning where the mobile devices available for updates at different times during the day have different characteristics. We show that such block-cyclic structure can significantly deteriorate the performance of SGD, but propose a simple approach that allows prediction with the same performance guarantees as for i.i.d., non-cyclic, sampling.
background contribution method result interpretation main claim
| # | sentence | role | the authors' own work | states the main conclusion | strength |
|---|---|---|---|---|---|
| s0 | We consider convex SGD updates with a block-cyclic structure, i.e. where each cycle consists of a small number of blocks, each with many samples from a possibly different, block-specific, distribution. | background 0.65 | 0.20 | 0.07 | asserted 0.77 |
| s1 | This situation arises, e.g., in Federated Learning where the mobile devices available for updates at different times during the day have different characteristics. | background 0.99 | 0.06 | 0.03 | hedged possibility 0.52 |
| s2 | We show that such block-cyclic structure can significantly deteriorate the performance of SGD, but propose a simple approach that allows prediction with the same performance guarantees as for i.i.d., non-cyclic, sampling. | contribution 0.87 | 0.94 | 0.91 | asserted 0.99 |
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The paper
Original abstract
We consider convex SGD updates with a block-cyclic structure, i.e. where each cycle consists of a small number of blocks, each with many samples from a possibly different, block-specific, distribution. This situation arises, e.g., in Federated Learning where the mobile devices available for updates at different times during the day have different characteristics. We show that such block-cyclic structure can significantly deteriorate the performance of SGD, but propose a simple approach that allows prediction with the same performance guarantees as for i.i.d., non-cyclic, sampling.
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References
How the literature uses it
10 arXiv papers cite this in 16 sentences
Papers citing it · 10 sentences without a confident label
Builds on it 1 paper
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While in our framework we assume the distribution $$ to be fixed, it can be easily extended to several proper distributions $_j$'s or we can even handle a block-cyclic structure with each block having an arbitrary proper distribution $_j$ over the given block $j$ combining our analysis with the results of [ref] .
A Better Alternative to Error Feedback for Communication-Efficient Distributed Learning · Extensions · 0.92
Compares with it 1 paper
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We train all three models with test accuracy comparable to the previous work [ref] .
Learning to Detect Malicious Clients for Robust Federated Learning · Datasets and ML Models · 1.00
Cites it as background 4 papers
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[ref] and [ref] proposed star-based and ring-based groups, respectively, without global communication.
TornadoAggregate: Accurate and Scalable Federated Learning via the Ring-Based Architecture · Introduction · 0.82
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Ring-based groups, without global communication, while further elaborating on the periodically variational distribution of the data samples, treated by semi-cyclic Stochastic Gradient Descent (SGD) is discussed in [ref] .
Introducing Federated Learning into Internet of Things ecosystems -- preliminary considerations · Work related to Federated Learning topology · 0.90
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Different approaches have been studied to mitigate the effect of non-iid data in FL [ref] .
Federated Learning With Quantized Global Model Updates · Introduction · 0.90
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