An Integrated Mixed-Integer Programming Model to Address Concurrent Project Scheduling and Material Ordering
Concurrent planning of project scheduling and
material ordering can provide more flexibility to the project
scheduling problem, as the project execution costs can be enhanced.
Hence, the issue has been taken into account in this paper. To do so, a
mixed-integer mathematical model is developed which considers the
aforementioned flexibility, in addition to the materials quantity
discount and space availability restrictions. Moreover, the activities
duration has been treated as decision variables. Finally, the efficiency
of the proposed model is tested by different instances. Additionally,
the influence of the aforementioned parameters is investigated on the
model performance.
[1] D. Debels, B. D. Reyck, R. Leus, and M. Vanhoucke, "A hybrid scatter
search/electromagnetism meta-heuristic for project scheduling," Eur. J.
Oper. Res., vol. 169, pp. 638–653, 2006.
[2] H. Said, and K. El-Rayes, "Optimizing material procurement and storage
on construction sites," J. Const. Eng. Manage., vol. 137, no. 6, pp. 421-
431, 2011.
[3] B. R. Sarker, P. J. Egbelu, T. W. Liao, and J. Yu, "Planning and design
models for construction industry: A critical survey," Autom. in Const.,
vol. 22, pp. 123–134, 2012.
[4] F. Fu, "Integrated scheduling and batch ordering for construction
project," Appl. Math. Model., vol. 38, no. 2, pp. 784-797, 2014.
[5] N. J. Aquilano, and D. E. Smith, "A formal set of algorithms for project
scheduling with critical path method-material requirements planning," J.
Oper. Manage., vol. 1, no. 2, pp. 57-67, 1980.
[6] D. E. Smith-Daniels, and N. J. Aquilano, "Constrained resource project
scheduling subject to material constraints," J. Oper. Manage., vol. 4, no.
4, pp. 369-388, 1984.
[7] D. E. Smith-Daniels, and V. L. Smith-Daniels, "Optimal project
scheduling with materials ordering," IIE Trans., vol. 19, no. 4, pp. 122-
129, 1987.
[8] B. Dodin, and A. A. Elimam, "Integrated project scheduling and material
planning with variable activity duration and rewards," IIE Trans., vol.
33, pp. 1005-1018, 2001.
[9] M Sheikh Sajadieh, Sh Shadrokh, and F Hassanzadeh, "Concurrent
Project Scheduling and Material Planning: A Genetic Algorithm
Approach," Scientia Iranica- Transaction E: Industrial Engineering, vol.
16, no. 2, pp. 91-99, 2009.
[1] D. Debels, B. D. Reyck, R. Leus, and M. Vanhoucke, "A hybrid scatter
search/electromagnetism meta-heuristic for project scheduling," Eur. J.
Oper. Res., vol. 169, pp. 638–653, 2006.
[2] H. Said, and K. El-Rayes, "Optimizing material procurement and storage
on construction sites," J. Const. Eng. Manage., vol. 137, no. 6, pp. 421-
431, 2011.
[3] B. R. Sarker, P. J. Egbelu, T. W. Liao, and J. Yu, "Planning and design
models for construction industry: A critical survey," Autom. in Const.,
vol. 22, pp. 123–134, 2012.
[4] F. Fu, "Integrated scheduling and batch ordering for construction
project," Appl. Math. Model., vol. 38, no. 2, pp. 784-797, 2014.
[5] N. J. Aquilano, and D. E. Smith, "A formal set of algorithms for project
scheduling with critical path method-material requirements planning," J.
Oper. Manage., vol. 1, no. 2, pp. 57-67, 1980.
[6] D. E. Smith-Daniels, and N. J. Aquilano, "Constrained resource project
scheduling subject to material constraints," J. Oper. Manage., vol. 4, no.
4, pp. 369-388, 1984.
[7] D. E. Smith-Daniels, and V. L. Smith-Daniels, "Optimal project
scheduling with materials ordering," IIE Trans., vol. 19, no. 4, pp. 122-
129, 1987.
[8] B. Dodin, and A. A. Elimam, "Integrated project scheduling and material
planning with variable activity duration and rewards," IIE Trans., vol.
33, pp. 1005-1018, 2001.
[9] M Sheikh Sajadieh, Sh Shadrokh, and F Hassanzadeh, "Concurrent
Project Scheduling and Material Planning: A Genetic Algorithm
Approach," Scientia Iranica- Transaction E: Industrial Engineering, vol.
16, no. 2, pp. 91-99, 2009.
@article{"International Journal of Mechanical, Industrial and Aerospace Sciences:71468", author = "Babak H. Tabrizi and Seyed Farid Ghaderi", title = "An Integrated Mixed-Integer Programming Model to Address Concurrent Project Scheduling and Material Ordering", abstract = "Concurrent planning of project scheduling and
material ordering can provide more flexibility to the project
scheduling problem, as the project execution costs can be enhanced.
Hence, the issue has been taken into account in this paper. To do so, a
mixed-integer mathematical model is developed which considers the
aforementioned flexibility, in addition to the materials quantity
discount and space availability restrictions. Moreover, the activities
duration has been treated as decision variables. Finally, the efficiency
of the proposed model is tested by different instances. Additionally,
the influence of the aforementioned parameters is investigated on the
model performance.", keywords = "Material ordering, project scheduling, quantity
discount, space availability.", volume = "9", number = "11", pages = "1960-4", }