الرئيسية
الأبحاث العلمية
التدريس
التدرج الوظيفى
السيرة الذاتية
البحث الأكاديمى
إتصل بنا
الموقع الجديد
المجالات البحثية
Computer Experiments
Design of Experiments
Number Theory
الابحاث العلمية
1 -
A novel low complexity fast algorithm for effectively designing optimal mixed-level experiments (2024).
2 -
A novel efficient technique for solving nonlinear stochastic Itô–Volterra integral equations (2024).
3 -
Minimum energy representative points (2024).
4 -
A sequential designing-modeling technique when the input factors are not equally important (2024).
5 -
A novel doubling-tripling-threshold accepting hybrid algorithm for constructing asymmetric space-filling designs (2023).
6 -
Shrinkage estimation of location parameter for uniform distribution based on k-record values (2023).
7 -
A novel hybrid algorithm for designing mixed three-and nine-level experiments without modeling assumptions (2023).
8 -
A new non-iterative deterministic algorithm for constructing asymptotically orthogonal maximin distance Latin hypercube designs (2023).
9 -
An automated robust algorithm for clustering multivariate data (2023).
10 -
Shrinkage Estimation for Location and Scale Parameters of Logistic Distribution Under Record Values (2023).
11 -
A novel technique for constructing nonregular nine-level designs: Adjusted multiple tripling technique (2023).
12 -
An Adjusted Gray Map Technique for Constructing Large Four-Level Uniform Designs (2023).
13 -
Improving the Lag Window Estimators of the Spectrum and Memory for Long-Memory Stationary Gaussian Processes (2023).
14 -
Degree of isomorphism: a novel criterion for identifying and classifying orthogonal designs (2023).
15 -
Level permutations and factor projections of multiple quadruple designs (2023).
16 -
Analysis on the shear failure of HSS S690-CWGs via mathematical modelling (2023).
17 -
A novel algorithm for generating minimum energy points from identically charged particles in 1D, 2D and 3D unit hypercubes (2023).
18 -
New non-isomorphic detection methods for orthogonal designs (2023).
19 -
Designing optimal large four-level experiments: A new technique without recourse to optimization softwares (2022).
20 -
A systematic construction approach for nonregular fractional factorial four-level designs via quaternary linear codes (2022).
21 -
Novel techniques for performing successful follow-up experiments based on prior information from initial-stage experiments (2022).
22 -
Improving the space-filling behavior of multiple triple designs (2022).
23 -
A novel non-heuristic search technique for constructing uniform designs with a mixture of two-and four-level factors: a simple industrial applicable approach (2022).
24 -
Statistical approaches in modeling of the interaction between bacteria and diatom under a dual-species co-cultivation system (2022).
25 -
Multiple doubling: a simple effective construction technique for optimal two-level experimental designs (2021).
26 -
A hybrid feedforward neural network algorithm for detecting outliers in non-stationary multivariate time series (2021).
27 -
Some interesting behaviors of good lattice point sets (2021).
28 -
Modeling and optimization of the effect of abiotic stressors on the productivity of the biomass, chlorophyll and lutein in microalgae Chlorella pyrenoidosa (2021).
29 -
An appealing technique for designing optimal large experiments with three-level factors (2021).
30 -
New recommended designs for screening either qualitative or quantitative factors (2021).
31 -
Cross-Entropy Loss for Recommending Efficient Fold-Over Technique (2021).
32 -
Sharp lower bounds of various uniformity criteria for constructing uniform designs (2021).
33 -
An algorithm for outlier detection in a time series model using backpropagation neural network (2020).
34 -
New foundations for designing U-optimal follow-up experiments with flexible levels (2020).
35 -
Building some bridges among various experimental designs (2020).
36 -
Constructing optimal projection designs (2019).
37 -
A catalog of optimal foldover plans for constructing U-uniform minimum aberration four-level combined designs (2019).
38 -
Constructing optimal router bit life sequential experimental designs: new results with a case study (2019).
39 -
Optimum Addition of Information to Computer Experiments in View of Uniformity and Orthogonality (2019).
40 -
Designing Uniform Computer Sequential Experiments with Mixture Levels Using Lee Discrepancy (2019).
41 -
New results on quaternary codes and their Gray map images for constructing uniform designs (2018).
42 -
Asymptotic Theory of Dual Generalized Order Statistics from Heterogeneous Population (2018).
43 -
Choice of optimal second stage designs in two-stage experiments (2018).
44 -
New results on quaternary codes and their Gray map images for constructing uniform designs (2018).
45 -
Constructing optimal router bit life sequential experimental designs: New results with a case study (2017).
46 -
Asymptotic random extremal ratio and product based on generalized order statistics and its dual (2017).
47 -
Effective Lower Bounds of Wrap-Around L2-Discrepancy on Three-Level Combined Designs (2017).
48 -
Choice of optimal second stage designs in two-stage experiments (2017).
49 -
New foundations for designing U-optimal follow-up experiments with flexible levels (2017).
50 -
A new look on optimal foldover plans in terms of uniformity criteria (2017).
51 -
Construction of uniform designs via an adjusted threshold accepting algorithm (2017).
52 -
Optimum Addition of Information to Computer Experiments in View of Uniformity and Orthogonality (2017).
53 -
A closer look at de-aliasing effects using an efficient foldover technique (2017).
54 -
Optimum mechanism for breaking the confounding effects of mixed-level designs (2017).
55 -
A powerful and efficient algorithm for breaking the links between aliased effects in asymmetric design (2017).
56 -
A Note on Optimal Foldover Four-level Factorials (2016).
57 -
Asymptotic behavior of non-identical multivariate mixture (2016).
58 -
Constructing optimal asymmetric combined designs via Lee discrepancy (2016).
59 -
An effective approach for the optimum addition of runs to three-level uniform designs (2016).
60 -
Asymmetric uniform designs based on mixture discrepancy (2016).
61 -
On asymptotic behavior of some record functions (2015).
62 -
An efficient methodology for constructing optimal foldover designs in terms of mixture discrepancy (2015).
63 -
Mixture discrepancy on symmetric balanced designs (2015).
64 -
A new strategy for optimal foldover two-level designs (2015).
65 -
Asymptotic Distributions of the Generalized Range, Midrange, Extremal Quotient, and Extremal Product, with a Comparison Study (2015).
66 -
Lower bound of centered L2-discrepancy for mixed two and three levels U-type designs (2015).
67 -
Lee discrepancy on symmetric three-level combined (2014).
68 -
New lower bound for centered L2-discrepancy of four-level U-type designs (2014).
69 -
Asymptotic Distributions of the Generalized and the Dual Generalized Extremal Quotient (2013).
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2026 all rights reserved.
Zagazig University
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