Quantifying controller preference reliability under uncertainty in a rotary inverted pendulum benchmark

Kapalı Erişim

Tarih

2026

Dergi Başlığı

Dergi ISSN

Cilt Başlığı

Yayıncı

Springer Nature Link

Erişim Hakkı

info:eu-repo/semantics/openAccess

Araştırma projeleri

Organizasyon Birimleri

Dergi sayısı

Özet

Simulation-based controller comparisons can report a single winner even when score differences are too small to justify a unique engineering preference. We assessed preference reliability for five fixed controllers on a numerically verified nonlinear rotary inverted pendulum model using two independent Latin-hypercube realizations across matched ± 10%, ± 15%, and ± 20% uncertainty bands (30,000 closed-loop simulations). A four-metric score and a prespecified 5% practical margin quantified controller separation. Under the common uncertainty score, PID had the lowest controller robustness index in every band, but the four leading indices remained within 3.87%. In the pooled ± 15% domain, all ten paired comparisons were detectable after Holm correction, yet 69.40% of 2,000 scenario blocks lacked a unique practical preference. PID retained rank one in 99.95% of paired-bootstrap replicates but only 63.16% and 43.06% under two weight-variation analyses. Post-review sensitivity analyses showed that the principal practical-separation conclusion was robust to the tested CRI coefficient, realization-specific median normalization, and heavier-tail dependence models, while command delay altered separation among near-tied controllers. These findings are specific to the fixed control ler portfolio, score definition, RIP model, and simulated uncertainty domain.

Açıklama

Anahtar Kelimeler

Rotary Inverted Pendulum, Controller Benchmarking, Uncertainty Quantification, Practical Indifference, Gaussian Process Regression, Controller Preference

Kaynak

Scientific Reports

WoS Q Değeri

Q1

Scopus Q Değeri

Q1

Cilt

Sayı

Künye

Coşkun, Y., Özyılmaz, L., & Aydın, M. (2026). Quantifying controller preference reliability under uncertainty in a rotary inverted pendulum benchmark. Scientific Reports, https://doi.org/10.1038/s41598-026-76797-y