active library

masked-series-companions

Companion research directions for masked series systems likelihood framework

Started 2026 TeX

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Companion Research Directions for Masked Series Systems

Research ideas, ablation studies, and companion paper drafts building on the foundation paper:

Towell, A. (2025). Masked Causes of Failure in Series Systems: A Likelihood Framework. [arXiv/Zenodo forthcoming]

Ecosystem Map

                    Foundation Paper
                  (distribution-agnostic
                   C1-C2-C3 likelihood)
                          |
          +-------+-------+-------+-------+
          |       |       |       |       |
        Expo    Weibull  Model  Ident.  Determ.
        Case    FIM      Select  & Info  Masking
        (done)  (draft)  (done)  Loss    (submitted)
                                (draft)

Existing Papers/Repos

PaperRepoStatus
Foundation (C1-C2-C3 framework)masked-causes-in-series-systemsDraft complete
Exponential case (closed-form FIM)expo-masked-fimDraft complete
Model selection (LRT, nesting chain)masked-series-model-selectionPaper + simulations; software folded into maskedcauses vignette
Master’s project (original Weibull treatment)reliability-estimation-in-series-systemsPublished
Relaxed C1/C2/C3 conditionsmdrelax/paperDraft

R Package Stack

flexhaz --> serieshaz --> maskedhaz
                              |
                        maskedcauses       mdrelax

For the full ecosystem map (all papers, packages, dependencies, and local paths), see ECOSYSTEM.md.

Research Directions in This Repo

Each directory contains a research brief, literature notes, and (eventually) draft content.

DirectoryWorking TitleNoveltyEffort
weibull-masked-fim/Closed-Form FIM for Weibull Series with Masked Failure CausesMediumHigh
deterministic-masking/Information Recovery under Deterministic Masking

How to Use This Repo

  1. Each research direction has a brief.md with the core idea, scope, and open questions
  2. As ideas mature, they get promoted to their own paper repo
  3. Cross-reference the foundation paper’s theorems and notation throughout

Discussion