DocumentCode
338990
Title
An operational approach for the control of manufacturing processes
Author
Di Febbraro, Angela ; Minciardi, Riccardo ; Sacone, Simona
Author_Institution
Dept. of Commun. Comput. & Syst. Sci., Genoa Univ., Italy
Volume
1
fYear
1999
fDate
1999
Firstpage
781
Abstract
This paper formalizes a unique decisional framework to state different problems relevant to automated manufacturing systems, such as production planning, material requirements planning, and online management. Since the manufacturing systems are modelled as discrete-event systems, the (timed) Petri net formalism can be adopted to represent their dynamics. Moreover, in order to make the decisional problems addressed computationally tractable, it is assumed that the manufacturing systems can be represented by means of a particular class of timed Petri nets-the timed event graphs. Two particular optimization problems are discussed in the paper: the first one is relevant to the minimization of production and inventory costs, while satisfying a pre-specified production demand; and the second one refers to an online management problem in which the deviations between the actual system behaviour and a pre-defined nominal behaviour are sought to be minimized
Keywords
Petri nets; computer aided production planning; discrete event systems; graph theory; manufacturing resources planning; optimisation; production control; automated manufacturing systems; discrete-event systems; material requirements planning; online management; optimization; production demand; production planning; timed Petri nets; timed event graphs; Automatic control; Computer aided manufacturing; Cost function; Discrete event systems; Manufacturing processes; Manufacturing systems; Materials requirements planning; Process control; Production planning; Production systems;
fLanguage
English
Publisher
ieee
Conference_Titel
Robotics and Automation, 1999. Proceedings. 1999 IEEE International Conference on
Conference_Location
Detroit, MI
ISSN
1050-4729
Print_ISBN
0-7803-5180-0
Type
conf
DOI
10.1109/ROBOT.1999.770069
Filename
770069
Link To Document