The geometric structure on a degradation model with application to optimal design under a cost constraint
From MaRDI portal
Publication:2196051
DOI10.1016/j.cam.2020.113081zbMath1447.53020OpenAlexW3037535151MaRDI QIDQ2196051
Publication date: 28 August 2020
Published in: Journal of Computational and Applied Mathematics (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1016/j.cam.2020.113081
sensitivity analysisinformation geometrystatistical manifoldFisher information metricdegradation modelAmari-Chentsov structure
Reliability and life testing (62N05) Differential geometric aspects of statistical manifolds and information geometry (53B12) Information geometry (statistical aspects) (62B11)
Uses Software
Cites Work
- Unnamed Item
- Unnamed Item
- Unnamed Item
- Asymptotic properties of Bayesian predictive densities when the distributions of data and target variables are different
- Geometry of \(q\)-exponential family of probability distributions
- Geometry of distributions associated with Tsallis statistics and properties of relative entropy minimization
- Mis-specification analyses of gamma and Wiener degradation processes
- Information geometry and its applications
- Survival in dynamic environments
- Advances in degradation modeling. Applications to reliability, survival analysis, and finance. Dedicated to William Q. Meeker on the occasion of his 70th birthday.
- Wiener processes with random effects for degradation data
- Modelling accelerated degradation data using Wiener diffusion with a time scale transformation
- Geometric algebra and information geometry for quantum computational software
- Statistical modeling for degradation data
- A condition-based maintenance policy for degrading systems with age- and state-dependent operating cost
- Conformal transformation of kernel functions: A data-dependent way to improve support vector machine classifiers
- Differential-geometrical methods in statistics
- Amari-Chentsov structure on the statistical manifold of models for accelerated life tests
- Geometry on the statistical manifold induced by the degradation model with soft failure data
- Information geometry and sufficient statistics
- The uniqueness of the Fisher metric as information metric
- Dynamical analysis of contrastive divergence learning: restricted Boltzmann machines with Gaussian visible units
- Optimum step-stress accelerated degradation test for Wiener degradation process under constraints
- Optimal sample size allocation for multi-level stress testing with exponential regression under type-I censoring
- On Conformal Divergences and Their Population Minimizers
- On asymptotic properties of predictive distributions
- On Nonstationary Cumulative Damage Models
- Determination of burn-in parameters and residual life for highly reliable products
- Information Geometry of Generalized Bayesian Prediction Using $\alpha$ -Divergences as Loss Functions
- Comparison between constant-stress and step-stress accelerated life tests under Time Constraint
- Using Degradation Measures to Estimate a Time-to-Failure Distribution
- Information Geometry
- Optimal experimental plan for multi-level stress testing with Weibull regression under progressive Type-II extremal censoring