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Showing items 650141-650150 of 2348719 (234872 Page(s) Totally)
<< < 65010 65011 65012 65013 65014 65015 65016 65017 65018 65019 > >>
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| 淡江大學 |
2017-09 |
Parameter estimation for Burr type XII distribution with differential evolution and quasi-Newton approaches based on progressively Type I interval-censored samples
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J Zhu; H Xin; J Sun; Y-Y Fan; C Zheng; T-R Tsai |
| 淡江大學 |
2017-09 |
Parameter estimation for Burr type XII distribution with differential evolution and quasi-Newton approaches based on progressively Type I interval-censored samples
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Zhu, J;Xin, H;Sun, J;Fan, Y-Y;Zheng, C;Tsai, T-R |
| 淡江大學 |
2017-08-28 |
Parameter estimation for Burr type XII distribution with differential evolution approach based on progressively type I interval-censored samples
|
Zhu, J.;Sin, H.;Sun, J.;Fan, Y-Y;Zheng, C.;Tsai, T-R |
| 淡江大學 |
2017-08-28 |
Parameter estimation for Burr type XII distribution with differential evolution approach based on progressively type I interval-censored samples
|
Tsai, T-R;Zhu, J;Xin, H;Sun, J;Fan, Y-Y;Zhang, C |
| 南台科技大學 |
2005-06 |
Parameter estimation for Choquet fuzzy integral based on Takagi-Sugeno fuzzy model
|
éå®è³¢; Zong-Xian Yin; Shihong Yue; Ping Li |
| 義守大學 |
2008 |
Parameter estimation for exponential signals by the quadratic interpolation
|
Wu, Rong-Ching ; Yang, Tai-Yi ; Tsai, Jong-Ian ; Ou, Ting-Chia |
| 義守大學 |
2007 |
Parameter estimation for harmonics by the quadratic interpolation
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Rong-Ching Wu;Tai-Yi Yang;Ting-Chia Ou |
| 國立交通大學 |
2014-12-08T15:34:37Z |
Parameter estimation for leaky aquifers using the extended Kalman filter, and considering model and data measurement uncertainties
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Yeh, HD; Huang, YC |
| 臺大學術典藏 |
2019-12-19T07:12:06Z |
Parameter estimation for seasonal to subseasonal disaggregation
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Lin, G.-F.; GWO-FONG LIN |
| 淡江大學 |
2021-04-08 |
Parameter estimation for the composite dynamic systems based on sequential order statistics from Burr type XII mixture distribution
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Tsai, Tzong-Ru;Lio, Yuhlong;Xin, Hua;Pham, Hoang |
Showing items 650141-650150 of 2348719 (234872 Page(s) Totally)
<< < 65010 65011 65012 65013 65014 65015 65016 65017 65018 65019 > >>
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