Code: | DLIT0029 | Acronym: | GE |
Keywords | |
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Classification | Keyword |
OFICIAL | Engineering Systems |
Active? | Yes |
Responsible unit: | Department of Industrial Engineering and Management |
Course/CS Responsible: | Doctoral Program in Leaders for Technological Industries |
Acronym | No. of Students | Study Plan | Curricular Years | Credits UCN | Credits ECTS | Contact hours | Total Time |
---|---|---|---|---|---|---|---|
DLIT | 0 | Syllabus since 2009/10 - LTI | 1 | - | 6 | 30 | 162 |
EAIEP | 0 | Syllabus since 2009/10 | 1 | - | 6 | 30 | 162 |
Understand the complexity and the quantitative and qualitative aspects of decision-making processes.
Study and understand the general concept, structure and components of a Decision Support System (DSS), as well as approaches to design and implement DSS. Present and discuss examples of DSS, with special emphasis on aspects related to the user interfaces.
Discuss several Decision Theory topics in practical applications, and make an introduction to Multi-criteria approaches.
Introduce the fundamental concepts and principles of Optimization, through models and applications of Linear Programming and Combinatorial Optimization, and generic heuristic techniques (meta-heuristics) to solve problems of interest in a wide range of applications.
Learn the fundamentals of discrete-event Simulation, and develop skills to apply simulation models to address problems of practical interest in Operations Management.
Understand and apply the fundamental concepts of “investment projects analysis”, in a decision-making perspective.
General structure and components of a DSS. Quantitative methods for decision making. Models. Qualitative aspects in decision making. Structuring decision problems
2. Decision Theory and Multicriteria Analysis.
Uncertainty and risk situations. Structuring alternatives and decision criteria. Decision trees. Decision problems with multiple criteria. Analytic Hierarchy Process (AHP). Sensitivity analysis and 'what-if' analysis.
3. Formulation of problems and optimization models.
Linear programming and extensions. Optimization methods and computational tools for optimization. Transportation and assignment problems. Network problems: flows, paths and trees - models and algorithms. Combinatorial optimization problems: heuristic methods for practical problem solving - design and implementation. Integer Programming.
4. Combinatorial Optimization and Heuristic Techniques.
Combinatorial Optimization: models and applications. Knapsack problems; set covering and location problems; distribution and collection problems. Heuristics and meta-heuristics: local search, "Simulated Annealing", Taboo search; Genetic Algorithms.
5. Simulation.
Simulation models: general structure and scope. Modelling methods: main characteristics and scope of application. Interactive visual simulation. Construction and validation of simulation models. Applications to practical Operations Management problems.
6. Analysis of investment projects.
Brief introduction and fundamental concepts. Analysis dimensions and stakeholder involvement. Multi-criteria perspective in the analysis of investment projects.
7. Methodologies for the design of DSS and tools for their implementation.
Modularity and prototyping. Organizational aspects in the design of a DSS. Specification and development of a DSS: examples. Discussion of case studies.
The course is organized in sessions with the presentation of the programmatic themes, the discussion of cases, and the resolution of small illustrative problems.
The reports to be presented (as part of the assessment) will essentially be done outside of classes.
Designation | Weight (%) |
---|---|
Exame | 50,00 |
Apresentação/discussão de um trabalho científico | 50,00 |
Total: | 100,00 |
Designation | Time (hours) |
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Estudo autónomo | 120,00 |
Frequência das aulas | 42,00 |
Total: | 162,00 |
FE (final exam) - 0 to 20 points (minimum 10)
A (assignment) - 0 to 20 points (minimum 10)
Final grade: 0.50 FE + 0.50 A
The improvement of the final grade can only be done on the exam component.
Students cannot repeat the assignment.
The formula for the final grade is the same.