Babes-Bolyai University of Cluj-Napoca
Faculty of Mathematics and Computer Science
Study Cycle: Graduate

SUBJECT

Code
Subject
MO051 Applied Multi-Objective Programming
Section
Semester
Hours: C+S+L
Category
Type
Computer Science - in Romanian
8
2+2+0
optional
Teaching Staff in Charge
Prof. LUPSA Liana, Ph.D.,  llupsamath.ubbcluj.ro
Aims
Getting to know the main notions and results about multicriterial programming problems and some methods for solving them. Applications.
Content
1. Examples of multicriteria programming problems.
2. Approaches to the multicriteria programming problem: theoretical and computational aspects.
3. Particular classes of vectorial programming problems: transportation problems with several objectives, pseudoboolean programming problems with several objectives, dynamic programming problems with several objectives, multicriteria programming problems with inexact input date.
References
1. ANDRASIU M., BACIU A., PASCU A., PUSCAS E., TASNADI AL., Metode de decizii multicrietriale. Bucuresti: Ed. Tehnica 1986.
2. BACIU A., PASCU A., PUSCAS E., Aplicatii ale cercetarii operationale. Bucureti, Ed. Militara, 1988.
3. LUPSA L., DUCA E., DUCA D.I., On the structure of the set of points dominated and nondominated in an optimization problem. Revue d'Anal. num et la theorie de l'approximation. 22(2), 193-199,1983.
4. Lupsa L., Numerical Optimization Methods. Special issue in discrete optimization. Cluj-Napoca: Ed. Risoprint, 2005.
5. Miettien Kaisa, Nonlinear multiobjective optimization. Dordrecht - Boston - London: Kluwer Academic Publishers, 1998.
6. ROY B., Multicriteria Methodology for Decision Aiding. Dordrecht: Kluwer Academic Publishers, 1996.
7. PO-LUNG YU: Multiple-Criteria Decision Making. Concepts, Techniques, and Extensions. New York and London: Plenium Press, 1989.
8. Popovici N., Optimizare vectoriala. Cluj-Napoca: Casa Cartii de Stiinta, 2005.
9. Stancu Minasian I.M., Tigan St., Multiobjective mathematical programming with inexact data. in Stochastic versus Fuzzy Approahes to Multiobjective Mathematical Programming under Uncertainty, Kuwer Academic Publishers, 1990.
10. Tigan St., Achimas A., Coman I., Drugan T., Iacob M., Decizii multifactoriale. Cluj-Napoca: Ed. SRIMA, 2001.
Assessment
Project.
Links: Syllabus for all subjects
Romanian version for this subject
Rtf format for this subject