[1] D. A. Abbass, Using Branch and Bound and Local Search Methods to Solve Multi-objective Machine Scheduling
Problem, IEEE SmartWorld Ubiquitous Intell Comput. (2019) 63–66.
[2] I. T Abbas, The Performance of Multicriteria Scheduling in one Machine, M.Sc tThesis, Univ. of AlMustansiriyah, College of Science, Dept. of Mathematics, 2009.
[3] T. S. Abdul-Razaq, Z. M. Ali, Minimizing the Total Completion Time, the Total Tardiness and the Maximum
Tardiness, Ibn Al-Haitham J. Pure Appl. Sci. 28(2) (2015) 155–170.
[4] T.S. Abdul-Razaq and A.O. Akram, Local search algorithms for multi-criteria single machine scheduling problem,
Ibn Al-Haitham J. Pure Appl. Sci. (2017) 436-451.
[5] M.G. Ahmed, A single machine scheduling problem to minimize the sum of total Completion times and total Late
works, Res. Al-Mustansiriyah J. Sci. 23(7) (2012) 117–130.
[6] H. Ali, Exact and Heuristic Algorithms for Solving Combinatorial Optimization Problems, PH.D. Thesis, Department of Mathematics, College of Science, University of Al-Mustansiriyah, 2017.
[7] S.S. Al-Assaf, Solving Multiple Objectives Scheduling Problems, M.Sc. Thesis, Univ. of Al-Mustansiriyah, College
of Science, Dept. of Mathematics, 2007.
[8] M.K. Al Zuwaini, S.K. Al Saidy and T. S. Abdul-Razaq, Comparison study for some local search methods for
multiple objective function in a single machine scheduling problem, J. Basrah Res. (Science) 37(4) (2011) 103–113.
[9] N. Anang, M.S. Hamid and W.M.W. Muda, Simulation and modelling of electricity usage control and monitoring
system using rhing speak, Baghdad Sci. J. 18 (2021) 907–927.
[10] H. Chachan and A. Hameed, Exact methods for solving multi objective problem on single machine scheduling,
Iraqi J. Sci. 60 (2019) 1802–1813.
[11] A. Gupta and R.P. Mahapatra, Multifactor algorithm for test case selection and ordering, Baghdad Sci. J. 18
(2021) 1056–1075.
[12] J.A. Hoogeveen, Multicriteria Scheduling, Eur. J. Oper. Res. 167 (2005) 592–623.
[13] C. Junheng, C. Feng, L. Ming, W. Peng and X. Weili, Bi-criteria single machine batch scheduling with machine
on/off switching under time-ofuse tariffs, Comput. Ind. Eng. 112 (2017) 721–734.
[14] M.E. Kurz and S. Canterbury Minimizing total flow time and maximum earliness on a single machine using
multiple measures of fitness, Genetic and Evolutionary Computation Conf. (2005) pp. 803-809.[15] A.A. Mahmood, Approximation solution for multicriteria scheduling, Prob. Res. Al-Rafidain University College
Sci. 1(34) (2014) 161–179.
[16] A.A. Mahmood and T.S. Abdul-Razaq, Exact algorithm for minimizing the sum of total late work and maximum
late work problem, Res. Diyala J. Pure Sci. 10 (2014) 39–50.
[17] A.A. Mahmood Al-Nuaimi, Local search algorithms for multiobjective scheduling problem, Al Rafidain J. University College Sci. (1681-6870) 2015201-217.
[18] A. Muthiah, R. Rajkumar and B. Muthukumar, Minimizing makespan in job shop scheduling problem using
genetic algorithm, Appl. Mech. Mater. 813-814 (2015) 1183–1187.
[19] E.O. Oyetunji and A.E. Oluleye, Heuristics for minimizing total completion time and number of tardy jobs
simultaneously on single machine with release time, Res. J. Appl. Sci.3 (2008) 147–152.
[20] M. Reisi-Nafchi and G.A. Moslehi, Hybrid genetic and linear programming algorithm for two-agent order acceptance and scheduling problem, Appl. Soft. Comput. 33 (2015) 37–47.
[21] W. Shao and Z. Shao, A Pareto-based estimation of distribution algorithm for solving multiobjective distributed
no-wait flow-shop scheduling problem with sequence dependent setup time, IEEE. Trans. Autom. Sci. Eng. 16
(2019) 1344–1360.
[22] N. Tyagi, R.P. Tripathi and A.B. Chandramouli, Single machine scheduling model with total tardiness problem,
Indian J. Sci. Technol. 9(37) (2016) 1–14.