Published on 01 January 2025 |

Version 1.0

Reproducibility package (v4): Minimal rotational length selection under spectrally rotating forcing

View Dataset
Lee, Young Jae

Description

This archive contains the reproducibility package (v4) for the manuscript“Minimal rotational length selection under spectrally rotating forcing.”It provides all materials needed to regenerate the main figures/tables and to verifythe key control law L⋆ ∝ S^{1/2}. Contents (top-level):- JFM_DOI_FULLSTORY_v3.zip — main data/scripts used for gating the assertion- README_RUN.md, docs/README_v4.md — quick-start and notes- scripts/ (run_all.sh, assert_reproduction.py, analyze_dns_suite.py)- code/ (minimal DNS demo helpers)- data/dns_runs/ (small demo .npz files; illustrative, not used for gating)- requirements.txt, environment.yml, Dockerfile- logs/seeds.json, manifest.json, CITATION.cff How to reproduce (Option A: local)1) Unzip this archive at a clean location.2) From the top-level directory:   export PYTHONPATH=code   make                 # or: bash scripts/run_all.sh3) The script prints slopes and writes figures/results into results/ and figs/. How to reproduce (Option B: container)1) docker build -t jfm-v4 .2) docker run --rm -it -v "$PWD":/work jfm-v4 bash scripts/run_all.sh Success criteria (automated check in assert_reproduction.py):- Main dataset (v3/data/L_S_table.csv): slope β ≈ 0.50 (bin-median + upper-quartile secant);  OLS on binned medians ≈ 0.50- Synthetic k^6: β ≈ 0.25- Placebo S′: near zero using OLS / Theil–Sen on raw pointsNote: the small DNS demo in v4 is illustrative; the reproducibility assertion is gated on v3 data. Scope of reproducibility:We pin seeds and provide single-threaded settings in scripts to reduce numerical variation.Exact bitwise identity across all platforms is not guaranteed; following the steps abovereproduces the reported slopes within the stated tolerances on a clean Linux/x86-64 environment. License & citation:- Archive license: CC BY 4.0 (this record)- Please cite this record as:  Lee, Y. J. (2025). Reproducibility package (v4): Minimal rotational length selection under spectrally rotating forcing. DOI: .Contact: [email protected]

Citations (0)

Mentions (0)

Metrics

FAIR Score

92%

Citations

0

Mentions

0

Metrics Over Time

Publication Details

DOI

Publisher

Zenodo

Keywords

spectrally rotating forcing; length selection; Swift–Hohenberg; two-dimensional turbulence; scale selection; control law; bin-median; upper-quartile secant; reproducibility; JFM Rapids