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Items for Author "Lio, YL"
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Showing 13 items.
Collection
Date
Title
Authors
Bitstream
[統計學系暨研究所] 期刊論文
2023-03-04
Stress–strength inference on the multicomponent model based on generalized exponential distributions under type-I hybrid censoring
Tsai, Tzong-Ru
;
Lio, YL
;
Chiang, J-Y
;
Chang, Y-W
[統計學系暨研究所] 期刊論文
2020-09-15
Nonlinear profile monitoring using spline functions
Xi, H
;
Hsieh, W-J
;
Lio, YL
;
Tsai, Tzong-Ru
[統計學系暨研究所] 期刊論文
2018-10
Robust control charts for percentiles based on location-scale family of distributions
Chiang, J-Y
;
Lio, YL
;
Ng, HKT
;
Tsai, T-R
[統計學系暨研究所] 期刊論文
2017-12-21
Double acceptance sampling plans for Burr type XII distribution percentiles under the truncated life test
Alsam, M
;
Mahmood, Y
;
Lio, YL
;
Tsai, T-R
;
Khan, MA
;
Alsam, M
[統計學系暨研究所] 期刊論文
2017-07
MEWMA control chart and process capability indices for simple linear profiles with within-profile autocorrelation
Chiang, J-Y
;
Lio, YL
;
Tsai, Tzong-Ru
[統計學系暨研究所] 期刊論文
2012-02
Estimation on the lower confidence limit of the breaking strength percentiles under progressive type II censoring
Lio, YL
;
Tsai, Tzong-ru
;
Chiang, Jyun-you
[統計學系暨研究所] 會議論文
2022-08-04
Bias-Corrected Maximum Likelihood Estimation for the Process Performance Index using Inverse Gaussian Distribution
Tsai, Tzong-Ru
;
Xin, H
;
Fan, Ya-Yen
;
Lio, YL
[統計學系暨研究所] 會議論文
2022-08-04
Bias-Corrected Maximum Likelihood Estimation for the Process Performance Index using Inverse Gaussian Distribution
Tsai, Tzong-Ru
;
Xin, H
;
Fan, Ya-Yen
;
Lio, YL
[統計學系暨研究所] 會議論文
2021-12-10
基於不正確登錄之雙零件供應商型一區間設限資料之可靠度推論
蔡宗儒
;
Ng, HK Tong
;
Pham, H
;
Lio, YL
;
江俊佑
[統計學系暨研究所] 會議論文
2021-10-31
基於不正確登錄之雙零件供應商型一區間設限資料之可靠度推論
蔡宗儒
;
Ng, HK Tong
;
Pham, H
;
Lio, YL
;
江俊佑
[統計學系暨研究所] 會議論文
2019-04-27
A dynamic system for Gompertz model
Lio, YL
;
Tsai, Tzong-Ru
;
Jiang, N
;
Balakrishnan, N
[統計學系暨研究所] 會議論文
2018-08-02
Reliability Evaluation with Heterogeneous Sequential Order Statistics for the Burr Type XII Distribution
Chiang, JY
;
Lio, YL
;
Tsa, Tzong-Ru
[統計學系暨研究所] 專書之單篇
2017-02-03
Quantifying the Uncertainty in Optimal Experiment Schemes via Monte-Carlo Simulations
Ng, HKT
;
Lin, Y-J
;
Tsai, Tzong-Ru
;
Lio, YL
;
Jiang, N
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