mlsanityData to 7 Oct 2026

Continual Learning With Participation Privacy: An Auditable Buffering-Aggregation Recipe

arXiv 2607.07209 ↗First posted 8 Jul 2026cs.CR cs.LGcited by 0

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Abstract (arXiv)

Modern federated and streaming learning systems often release intermediate models, so privacy must hold for the full trajectory under adaptive interaction. Motivated by participation privacy, we study single-edit neighboring user streams, where one insertion/deletion shifts all subsequent updates and defeats standard Hamming-neighbor continual-release analyses. We give an auditable modular recipe. A randomized buffering wrapper emits bins of size [U,2U], reducing single-edit streams to a Hamming-style per-bin update stream with explicit backlog/delay guarantees, where U is calibrated by the privacy parameters (varepsilon,δ). We then prove a certification theorem identifying when a non-adaptive Hamming-neighbor DP proof for a continual primitive lifts to adaptive inputs: the primitive must use fresh per-round randomness and have a stable one-round privacy profile under common adaptive context. Together, these ingredients yield trajectory-level (varepsilon,δ)-DP for single-edit streams using standard primitives (e.g., tree prefix sums), with an explicit privacy--latency link via U.

Key facts. No citing papers in the map yet (data through 7 Oct 2026). Builds on 12 of its 32 references that are in the map. First posted on arXiv 8 Jul 2026.

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References · 12

  1. 2017Renyi Differential Privacycited by 643
  2. 2013The Composition Theorem for Differential Privacycited by 290
  3. 2021Practical and Private (Deep) Learning without Sampling or Shufflingcited by 169
  4. 2022Improved Differential Privacy for SGD via Optimal Private Linear Operators on Adaptive Streamscited by 59
  5. 2021The Price of Differential Privacy under Continual Observationcited by 32
  6. 2022Constant matters: Fine-grained Complexity of Differentially Private Continual Observationcited by 23
  7. 2022~Optimal Differentially Private Learning of Thresholds and Quasi-Concave Optimizationcited by 16
  8. 2024Lower Bounds for Differential Privacy Under Continual Observation and Online Threshold Queriescited by 11
  9. 2022Concurrent Composition Theorems for Differential Privacycited by 8
  10. 2024Differentially Private Stochastic Gradient Descent with Fixed-Size Minibatches: Tighter RDP Guarantees with or without Replacementcited by 7
  11. 2023Concurrent Composition for Interactive Differential Privacy with Adaptive Privacy-Loss Parameterscited by 2
  12. 2024Concurrent Composition for Differentially Private Continual Mechanismscited by 2

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