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Schedule of multiunit project for a found suboptimal solution

Schedule of multiunit project for a found suboptimal solution

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The paper presents the problem of optimal management of the resources in multiunit construction project. During the creation of the models of this kind of the project the flow-shop system is rarely used. Flow-shop system now is widely applied in modelling of industrial processes, computer systems. In the model presented in the paper flow shop syste...

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... schedule for the reference solution is shown in Figure 4. Calculations with TS algorithm were performed three times. The obtained approximate minimum dura- tion time of the entire project as shown in the example (the best value C max ) was 264 working days, which was achieved in the 16250 iterations of the algorithm opera- tion (Fig. 5). The value of the objective function for the reference decisive variable was 534 working days. This important confirmation not only of the effectiveness of the algorithm but also of the need to search for optimal solutions in the planning of construction projects (Podolski 2008). On one hand such realization of works (various units ...
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... duration of the project was obtained for the de- cisive variable π = (π 1 , π 2 , ..., π 15 ), where: π 1 = ( (11,10,9,7,1), (12,8,5,4), (2,6,3)), π 2 = ((12,10,4,8),(11,6,1,7,9),(2,5,3)), π 3 = ((12,6,3),(2,4,8),(10,1,7), (11,5,9)), π 4 = ((12,11,9,2,4,5), (10,7,6,3,1,8)), π 5 = ((6,4,10),(3,12),(1),(11,5,2,9,8,7)), π 6 = ( (3,12,10),(2,6,4), (5,11,1,8,7,9)), π 7 = ((2,4,9),(12,6,3), (11,5,8), (10,1,7)), π 8 = ((12,2,5,7,9),(6,1,3), (11,10,4,8)), π 9 = ((6),(11,1), (12,2,10,4,5,3,7,8), (9)), π 10 = ((2,4,8),(6),(1,3,7),(11), (12,10,5,9)), π 11 = ((12,6,1,3,8),(11,10),(4,9),(2,5,7)), π 12 = ( (6,4,10,1,3,8),(11,2,9),(12,5,7)), π 13 = ((2,4,7,8),(12,6,5,9), (11,10,1,3)), π 14 = ((10,1,4,8),(6,12),(11,2,5,7,3,9)), π 15 = ( (11,12,10,7,9),(2,5,3), (6,1,4,8)). ...
Context 3
... duration of the project was obtained for the de- cisive variable π = (π 1 , π 2 , ..., π 15 ), where: π 1 = ( (11,10,9,7,1), (12,8,5,4), (2,6,3)), π 2 = ((12,10,4,8),(11,6,1,7,9),(2,5,3)), π 3 = ((12,6,3),(2,4,8),(10,1,7), (11,5,9)), π 4 = ((12,11,9,2,4,5), (10,7,6,3,1,8)), π 5 = ((6,4,10),(3,12),(1),(11,5,2,9,8,7)), π 6 = ( (3,12,10),(2,6,4), (5,11,1,8,7,9)), π 7 = ((2,4,9),(12,6,3), (11,5,8), (10,1,7)), π 8 = ((12,2,5,7,9),(6,1,3), (11,10,4,8)), π 9 = ((6),(11,1), (12,2,10,4,5,3,7,8), (9)), π 10 = ((2,4,8),(6),(1,3,7),(11), (12,10,5,9)), π 11 = ((12,6,1,3,8),(11,10),(4,9),(2,5,7)), π 12 = ( (6,4,10,1,3,8),(11,2,9),(12,5,7)), π 13 = ((2,4,7,8),(12,6,5,9), (11,10,1,3)), π 14 = ((10,1,4,8),(6,12),(11,2,5,7,3,9)), π 15 = ( (11,12,10,7,9),(2,5,3), (6,1,4,8)). ...

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... The assignment of human resources to project tasks that employ AI heuristics is another appearing topic in the literature [48][49][50][51]. The works [42] and [48] applied feasible ACO algorithms (improved Max-Min ACO and Hyper-Cube ACO, respectively) for workertask assignment in software projects to minimize the project duration. ...
... Findings revealed that the new adaptative ACO outperforms common ACO and GAs. A tabu search algorithm was employed in [50] so as to solve the resource management problem for multi-unit construction projects. The case study analyzed manifested a reduction of 50% in the project execution time when using that algorithm. ...
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... The parameters of this project were represented by fuzzy numbers or random variables with a normal distribution or the Erlang distribution. In [43], a scheduling model was presented with the possibility of performing one type of work by more than one working group and with sequence relationships given by any graph. The optimization task in this model was solved using the tabu search algorithm. ...
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... The analysis made by Podolski [25] indicates that the issues of scheduling construction works are significantly related to the theory of task scheduling. It models the functioning of real manufacturing and industrial production systems. ...
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