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Faculty of Science and Tech...
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FANG Kaitai
4
ELSAWAH Ahmed Mohamed
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YE Huajun
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Level permutation
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Hamming distance
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Journal of Complexity
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New Approaches on Parameter Estimation of the Gamma Distribution
Journal article
Mathematics,2023, volume: 11, issue: 4
Authors:
Ke, Xiao
;
Wang, Sirao
;
Zhou, Min
;
Ye, Huajun
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View/Download:7/0
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Submit date:2023/04/18
gamma distribution
mean squared error
parameter estimation
quantile estimator
representative points
基于ISM的企业资质申请成败致因分析
Journal article
航天工业管理,2022, issue: 08, pages: 61-66
Authors:
王超
;
王克克
;
田晓丹
;
张太胜
;
殷艳艳
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Submit date:2024/02/22
New recommended designs for screening either qualitative or quantitative factors
Journal article
Statistical Papers,2021, volume: 62, issue: 1, pages: 267-307
Authors:
Elsawah, A. M.
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View/Download:30/0
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Submit date:2021/04/23
Design isomorphism
Generalized word-length pattern
Hamming distance pattern
Level permutation
Orthogonal designs
Projection
Uniformity criteria
New non-isomorphic detection methods for orthogonal designs
Journal article
Communications in Statistics: Simulation and Computation,2020
Authors:
Ke, Xiao
;
Fang, Kaitai
;
Elsawah, A. M.
;
Lin, Yuxuan
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View/Download:28/8
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Submit date:2021/04/23
Hamming distance
Isomorphism
Level permutation
Orthogonal design
Uniformity
Construction of uniform designs via an adjusted threshold accepting algorithm
Journal article
Journal of Complexity,2017, volume: 43, pages: 28-37
Authors:
Fang, Kaitai
;
Ke, Xiao
;
Elsawah, A. M.
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View/Download:12/0
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Submit date:2021/04/23
Level permutation
Minimum aberration
Mixture L2-discrepancy
Threshold accepting algorithm
Uniform design
Two- and three-level lower bounds for mixture L2-discrepancy and construction of uniform designs by threshold accepting
Journal article
Journal of Complexity,2015, volume: 31, issue: 5, pages: 741-753
Authors:
Ke, Xiao
;
Zhang, Rong
;
Ye, Hua Jun
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View/Download:7/0
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Submit date:2021/10/19
Hamming distance
Mixture discrepancy
Threshold accepting algorithm
Uniform design
测试方法的精密度 通过实验室间测试确定标准测试方法的重复性和再现性
Technical Standard
1985
Authors:
方开泰
;
项可风
;
刘光仪
;
毕健
;
刘空宁
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View/Download:4/0
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Submit date:2022/01/18