TY - JOUR
T1 - Fuzzy multicomponent stress-strength reliability in presence of partially accelerated life testing under generalized progressive hybrid censoring scheme subject to inverse Weibull model
AU - Temraz, Neama Salah Youssef
N1 - Publisher Copyright:
© 2024 The Author(s)
PY - 2024/6
Y1 - 2024/6
N2 - It typically takes a lot of time to monitor life-testing experiments on a product or material. Units can be tested under harsher conditions than usual, known as accelerated life tests to shorten the testing period. This study's goal is to investigate the issue of partially accelerated life testing that use generalized progressive hybrid censored samples to estimate the stress-strength reliability in the multicomponent case. Also, the fuzziness of the model is considered that gives more sensitive and accurate analyses about the underlying system. Maximum likelihood estimation method under the inverse Weibull distribution and using the generalized progressively hybrid censoring scheme is introduced to obtain an estimator for the fuzzy multicomponent stress-strength reliability. Also, an asymptotic confidence interval is deduced to examine the reliability of the fuzzy multicomponent stress-strength. Simulation study is conducted using maximum likelihood estimates and confidence intervals for the fuzzy multicomponent stress-strength reliability for different values of the parameters and different schemes. A real data application representing the data for the failure times for a certain software model is introduced to obtain the fuzzy multicomponent stress-strength reliability for different schemes. • The fuzzy multicomponent stress-strength reliability is investigated under partially accelerated life testing and the generalized progressively hybrid censored scheme. • An algorithm is introduced to simulate data for the censoring scheme. • A real data application is presented to obtain the fuzzy multicomponent stress-strength reliability at different schemes.
AB - It typically takes a lot of time to monitor life-testing experiments on a product or material. Units can be tested under harsher conditions than usual, known as accelerated life tests to shorten the testing period. This study's goal is to investigate the issue of partially accelerated life testing that use generalized progressive hybrid censored samples to estimate the stress-strength reliability in the multicomponent case. Also, the fuzziness of the model is considered that gives more sensitive and accurate analyses about the underlying system. Maximum likelihood estimation method under the inverse Weibull distribution and using the generalized progressively hybrid censoring scheme is introduced to obtain an estimator for the fuzzy multicomponent stress-strength reliability. Also, an asymptotic confidence interval is deduced to examine the reliability of the fuzzy multicomponent stress-strength. Simulation study is conducted using maximum likelihood estimates and confidence intervals for the fuzzy multicomponent stress-strength reliability for different values of the parameters and different schemes. A real data application representing the data for the failure times for a certain software model is introduced to obtain the fuzzy multicomponent stress-strength reliability for different schemes. • The fuzzy multicomponent stress-strength reliability is investigated under partially accelerated life testing and the generalized progressively hybrid censored scheme. • An algorithm is introduced to simulate data for the censoring scheme. • A real data application is presented to obtain the fuzzy multicomponent stress-strength reliability at different schemes.
KW - Akaike information criterion
KW - Fuzzy
KW - Generalized progressive hybrid censoring scheme
KW - Inverse Weibull distribution
KW - Kolmogorov–Smirnov test
KW - Maximum likelihood estimation
KW - Partially accelerated life testing
KW - Stress-strength reliability
UR - http://www.scopus.com/inward/record.url?scp=85184150854&partnerID=8YFLogxK
U2 - 10.1016/j.mex.2024.102586
DO - 10.1016/j.mex.2024.102586
M3 - Article
AN - SCOPUS:85184150854
SN - 2215-0161
VL - 12
JO - MethodsX
JF - MethodsX
M1 - 102586
ER -