Dr. Hussein Ali Hussein Al-Dallal Al-Saeedi

@epedu.gov.iq

General Directorate of Education in Najaf
The Iraqi Ministry of Education

Dr. Hussein Ali Hussein Al-Dallal Al-Saeedi


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https://researchid.co/al-s13aeedi

EDUCATION

Ph.D. in Mathematics

RESEARCH, TEACHING, or OTHER INTERESTS

Mathematics, Applied Mathematics, Control and Optimization, Modeling and Simulation
12

Scopus Publications

396

Scholar Citations

8

Scholar h-index

8

Scholar i10-index

Scopus Publications

  • Searching the Optimal Hamiltonian Cycle That is the Solution to the Traveling Salesman Problem
    Boletim Da Sociedade Paranaense De Matematica, 2026
  • Formulating a New Mathematical Model to Solve the Quality-Cost Trade-Off Problem
    Hussein A.H. Al-Saeedi, Mushtak A.K. Shiker
    Mathematical Modelling of Engineering Problems, 2025
  • Optimizing the project quality with lowest added costs based on the graph of its network
    Hussein A. H. Al-Saeedi, Mushtak A. K. Shiker
    Aip Conference Proceedings, 2024
  • Finding the Best Hamiltonian Cycle as a Solution to Applications of Maximizing the TSP
    Hussein A. H. Al-Saeedi, Mushtak A.K. Shiker
    Ismsit 2024 8th International Symposium on Multidisciplinary Studies and Innovative Technologies Proceedings, 2024
    In computational complexity theory, the solution decision export of the traveling salesman problem (TSP) of both Max and Min types belongs to the class of NP-hard problems. So that the running time of any TSP solving algorithm increases dramatically when the number of vertices in the graph increases. Max TSP aims to find the best Hamiltonian cycle that maximizes profits and revenues and this makes its applications multiple in life. In this study, Max TSP is studied in order to develop an algorithm to solve this problem, and through that, the second adjacency matrix algorithm (SAMA) was reached. SAMA is a new algorithm used to find the best Hamiltonian cycle as a solution to TSP when its objective function is maximization. It is able to find the best feasible solution when the problem graph includes any number of vertices and thus its limitation is generalized to $n$ vertices in the graph. The results obtained by using SAMA representation for the optimal or near-optimal Hamiltonian cycle within a passable time, as it outperforms most algorithms and techniques that solve TSP in terms of performance excellence and quality of results. Among the reasons that made SAMA distinguished is the design of its clear steps that are compatible with the objective to be reached and its appropriate scientific approach to get rid of the graph edges that have a negative effect on the resulting Hamiltonian cycle.
  • A New Technique to Solve the Maximization of the Transportation Problems
    Mohammed S. M. Zabiba, Hussein A. H. Al-Dallal, Karrar H. Hashim, Mohammed M. Mahdi, Mushtak A. K. Shiker
    Aip Conference Proceedings, 2023
    Views Icon Views Article contents Figures & tables Video Audio Supplementary Data Peer Review Share Icon Share Twitter Facebook Reddit LinkedIn Tools Icon Tools Reprints and Permissions Cite Icon Cite Search Site Citation Mohammed S. M. Zabiba, Hussein A. H. Al-Dallal, Karrar H. Hashim, Mohammed M. Mahdi, Mushtak A. K. Shiker; A new technique to solve the maximization of the transportation problems. AIP Conference Proceedings 13 February 2023; 2414 (1): 040042. https://doi.org/10.1063/5.0114806 Download citation file: Ris (Zotero) Reference Manager EasyBib Bookends Mendeley Papers EndNote RefWorks BibTex toolbar search Search Dropdown Menu toolbar search search input Search input auto suggest filter your search All ContentAIP Publishing PortfolioAIP Conference Proceedings Search Advanced Search |Citation Search
  • New Technique for Finding the Maximization to Transportation Problems
    Haleemah Jawad Kadhim, A.K. Mushtak Shiker, Hussein A H Al-Dallal
    Journal of Physics Conference Series, 2021
    Transportation problems (TP) are one of the important problems in linear programming problems (LPP) that generally address the problems of transporting and distributing goods with the aim of achieving the largest profit or the lowest cost depending on the type of problem addressed. In this research study, a new technique was proposed to solve transportation problems with an objective function of the type of maximization that is used to achieve the highest possible profit. This technique was obtained by relying on a published research paper that deals with the same problem but with an objective function of the miniaturization type. The efficiency of this new technique was tested in terms of the type of results obtained when it was used to solve many transportation problems in life, and some of them were mentioned in this paper. After that, the solution results were compared using the proposed technique with the use of the three well-known classical methods which are NWCM, LCM, and VAM. Whereas, the results using the new technique were the required results that represent the optimal solution or close to the optimal solution.
  • A New Technique for Finding the Optimal Solution to Assignment Problems with Maximization Objective Function
    Haleemah Jawad Kadhim, Mushtak A. K. Shiker, Hussein A H Al-Dallal
    Journal of Physics Conference Series, 2021
    The assignment problems (AP) are an important part of linear programming problems (LPP) that deal with the allocation of different resources for different activities based on one to one. The assignment problem is established in a variety positions when decision makers need to determine the optimal allocation and this means assigning only one task to one person to achieve maximum profits or imports or achieve less time or less cost based on the type of problem. In this work, a new technique has been provided to find an optimal solution for the assignment problems of maximization objective function. Comparing the proposed technique results with the Hungarian method indicates that the new technique has easier and less steps to find the optimal solution and thus the time is reduced and the effort is largely reduced.
  • A New Modified TR Algorithm with Adaptive Radius to Solve a Nonlinear Systems of Equations
    Hasan H. Dwail, Mohammed M. Mahdi, H. A. Wasi, Karrar H. Hashim, Nabiha k. Dreeb, Hussein A. Hussein, Mushtak A. K. Shiker
    Journal of Physics Conference Series, 2021
    The trust region method (TRM) is a very important technique to solve both of linear and nonlinear systems of equations. In this work, a new modified algorithm of a TRM with adaptive radius is introduced in purpose of solving systems of nonlinear equations. At each iteration, the new algorithm changes the trust region radius (TRR) automatically to reduce the subproblems resolving number when the current radius is rejected. The global convergence results of the new procedure under some appropriate conditions is established. The numerical effects indicate that the suggested algorithm is interesting and robustness.
  • Solving Systems of Nonlinear Monotone Equations by Using a New Projection Approach
    Mohammed M. Mahdi, Hasan Hadi Dwail, H. A. Wasi, Karrar Habeeb Hashim, Nabiha kahtan Dreeb, Hussein Ali Hussein, Mushtak A. K. Shiker
    Journal of Physics Conference Series, 2021
    The projection technique is one of the famous method and highly useful to solve the optimization problems and nonlinear systems of equations. In this work, a new projection approach for solving systems of nonlinear monotone equation is proposed combining with the conjugate gradient direction because of their low storage. The new algorithm can be used to solve the large-scale nonlinear systems of equations and satisfy the sufficient descent condition. The new algorithm generates appropriate direction then employs a good line search along this direction to reach a new point. If this point solves the problem then the algorithm stops, otherwise, it constructs a suitable hyperplane that strictly separate the current point from the solution set. The next iteration is obtained by projection the new point onto the separating hyperplane. We proved that the line search of the new projection algorithm is well defined. Furthermore, we established the global convergence under some mild conditions. The numerical experiment indicates that the new method is effective and very well.
  • A Modification to Vogel's Approximation Method to Solve Transportation Problems
    H A Hussein, M A K Shiker
    Journal of Physics Conference Series, 2020
    Transportation Problem (TP) is singular of the paradigms in the Linear Programming Problems (LPP). The TP in Operations Research represent vastly applied optimization. (TP) has some goals, like reducing transportation costs or reducing transportation time, etc. Whereas meeting both supply level and request level requirements. Transportation problem plays a major role in industry, trade, logistics, etc. To get the most possible profit, organizations are always looking for better ways to reduce cost and improve revenue. To solve the transportation problems, it is always required to find an initial basic feasible solution (IBFS) for get the optimal solution. The Vogel’s Approximation Method (VAM) is the important known traditional methods for obtaining an IBFS of TP. In this work, we introduce a new modification to the VAM for finding an IBFS for the transportation problems almost nearer to the optimal solve. Proposed modification is illustrated with solved numerical examples. A comparison study was also conducted with the results of classic methods. This modified approach most of times give better solution and very nearer to the optimal solve, furthermore, occasionally gives the optimal solve. This method is clear, easy to comprehend.
  • A New Revised Efficient of VAM to Find the Initial Solution for the Transportation Problem
    H A Hussein, Mushtak A K Shiker, Mohammed S M Zabiba
    Journal of Physics Conference Series, 2020
  • Two new effective methods to find the optimal solution for the assignment problems
    Hussein H.A.
    Journal of Advanced Research in Dynamical and Control Systems, 2020

RECENT SCHOLAR PUBLICATIONS

  • Searching the Optimal Hamiltonian Cycle That is the Solution to the Traveling Salesman Problem
    MSM Zabiba, HAHJ Al-Dallal, A Hassan
    Boletim da Sociedade Paranaense de Matematica 44 (3), 1–9 , 2026
    2026
  • Formulating a New Mathematical Model to Solve the Quality-Cost Trade-Off Problem.
    HAH Al-Saeedi, MAK Shiker
    Mathematical Modelling of Engineering Problems 12 (5), 1799-1811 , 2025
    2025
  • Optimizing the project quality with lowest added costs based on the graph of its network
    HAH Al-Saeedi, MAK Shiker
    AIP Conference Proceedings 3219 (1), 040005 , 2024
    2024
  • Finding the best Hamiltonian cycle as a solution to applications of maximizing the TSP
    HAH Al-Saeedi, MAK Shiker
    2024 8th International Symposium on Multidisciplinary Studies and Innovative … , 2024
    2024
    Citations: 1
  • A new technique to solve the maximization of the transportation problems
    MSM Zabiba, HAH Al-Dallal, KH Hashim, MM Mahdi, MAK Shiker
    AIP Conference Proceedings 2414 (1), 040042 , 2023
    2023
    Citations: 31
  • New technique for finding the maximization to transportation problems
    HJ Kadhim, AK Mushtak Shiker, HAH Al-Dallal
    Journal of Physics: Conference Series 1963 (1), 012070 , 2021
    2021
    Citations: 16
  • A New technique for finding the optimal solution to assignment problems with maximization objective function
    HJ Kadhim, MAK Shiker, HAH Al-Dallal
    Journal of physics: conference series 1963 (1), 012104 , 2021
    2021
    Citations: 33
  • A new modified TR algorithm with adaptive radius to solve a nonlinear systems of equations
    HH Dwail, MM Mahdi, HA Wasi, KH Hashim, N Dreeb, HA Hussein, ...
    Journal of Physics: Conference Series 1804 (1), 012108 , 2021
    2021
    Citations: 59
  • Solving systems of nonlinear monotone equations by using a new projection approach
    MM Mahdi, HH Dwail, HA Wasi, KH Hashim, N Dreeb, HA Hussein, ...
    Journal of Physics: Conference Series 1804 (1), 012107 , 2021
    2021
    Citations: 48
  • A new revised efficient of VAM to find the initial solution for the transportation problem
    HA Hussein, MAK Shiker, MSM Zabiba
    Journal of physics: conference series 1591 (1), 012032 , 2020
    2020
    Citations: 71
  • A modification to Vogel’s approximation method to Solve transportation problems
    HA Hussein, MAK Shiker
    Journal of Physics: Conference Series 1591 (1), 012029 , 2020
    2020
    Citations: 64
  • Two new effective methods to find the optimal solution for the assignment problems
    HA Hussein, MAK Shiker
    Journal of Advanced Research in Dynamical and Control Systems , 2020
    2020
    Citations: 60
  • A new line search method to solve the nonlinear systems of monotone equations
    KH Hashim, NK Dreeb, HH Dwail, MM Mahdi, HA Wasi, MAK Shiker, ...
    Journal of Engineering and Applied Sciences 14, 10080-10086 , 2019
    2019
    Citations: 6
  • Solving a large-scale nonlinear system of monotone equations by using a projection technique
    NK Dreeb, KH Hashim, MM Mahdi, HA Wasi, HH Dwail, MAK Shiker, ...
    Journal of Engineering and Applied Sciences 14, 10102-10108 , 2019
    2019
    Citations: 7

MOST CITED SCHOLAR PUBLICATIONS

  • A new revised efficient of VAM to find the initial solution for the transportation problem
    HA Hussein, MAK Shiker, MSM Zabiba
    Journal of physics: conference series 1591 (1), 012032 , 2020
    2020
    Citations: 71
  • A modification to Vogel’s approximation method to Solve transportation problems
    HA Hussein, MAK Shiker
    Journal of Physics: Conference Series 1591 (1), 012029 , 2020
    2020
    Citations: 64
  • Two new effective methods to find the optimal solution for the assignment problems
    HA Hussein, MAK Shiker
    Journal of Advanced Research in Dynamical and Control Systems , 2020
    2020
    Citations: 60
  • A new modified TR algorithm with adaptive radius to solve a nonlinear systems of equations
    HH Dwail, MM Mahdi, HA Wasi, KH Hashim, N Dreeb, HA Hussein, ...
    Journal of Physics: Conference Series 1804 (1), 012108 , 2021
    2021
    Citations: 59
  • Solving systems of nonlinear monotone equations by using a new projection approach
    MM Mahdi, HH Dwail, HA Wasi, KH Hashim, N Dreeb, HA Hussein, ...
    Journal of Physics: Conference Series 1804 (1), 012107 , 2021
    2021
    Citations: 48
  • A New technique for finding the optimal solution to assignment problems with maximization objective function
    HJ Kadhim, MAK Shiker, HAH Al-Dallal
    Journal of physics: conference series 1963 (1), 012104 , 2021
    2021
    Citations: 33
  • A new technique to solve the maximization of the transportation problems
    MSM Zabiba, HAH Al-Dallal, KH Hashim, MM Mahdi, MAK Shiker
    AIP Conference Proceedings 2414 (1), 040042 , 2023
    2023
    Citations: 31
  • New technique for finding the maximization to transportation problems
    HJ Kadhim, AK Mushtak Shiker, HAH Al-Dallal
    Journal of Physics: Conference Series 1963 (1), 012070 , 2021
    2021
    Citations: 16
  • Solving a large-scale nonlinear system of monotone equations by using a projection technique
    NK Dreeb, KH Hashim, MM Mahdi, HA Wasi, HH Dwail, MAK Shiker, ...
    Journal of Engineering and Applied Sciences 14, 10102-10108 , 2019
    2019
    Citations: 7
  • A new line search method to solve the nonlinear systems of monotone equations
    KH Hashim, NK Dreeb, HH Dwail, MM Mahdi, HA Wasi, MAK Shiker, ...
    Journal of Engineering and Applied Sciences 14, 10080-10086 , 2019
    2019
    Citations: 6
  • Finding the best Hamiltonian cycle as a solution to applications of maximizing the TSP
    HAH Al-Saeedi, MAK Shiker
    2024 8th International Symposium on Multidisciplinary Studies and Innovative … , 2024
    2024
    Citations: 1
  • Searching the Optimal Hamiltonian Cycle That is the Solution to the Traveling Salesman Problem
    MSM Zabiba, HAHJ Al-Dallal, A Hassan
    Boletim da Sociedade Paranaense de Matematica 44 (3), 1–9 , 2026
    2026
  • Formulating a New Mathematical Model to Solve the Quality-Cost Trade-Off Problem.
    HAH Al-Saeedi, MAK Shiker
    Mathematical Modelling of Engineering Problems 12 (5), 1799-1811 , 2025
    2025
  • Optimizing the project quality with lowest added costs based on the graph of its network
    HAH Al-Saeedi, MAK Shiker
    AIP Conference Proceedings 3219 (1), 040005 , 2024
    2024