| Code: | 2EAE04 | Acronym: | MQAG |
| Keywords | |
|---|---|
| Classification | Keyword |
| OFICIAL | Mathematics |
| Active? | Yes |
| Responsible unit: | Agrupamento Científico de Matemática e Sistemas de Informação |
| Course/CS Responsible: | Master in Economics and Business Administration |
| Acronym | No. of Students | Study Plan | Curricular Years | Credits UCN | Credits ECTS | Contact hours | Total Time |
|---|---|---|---|---|---|---|---|
| EAE | 75 | Bologna Syllabus since 2012 | 1 | - | 7,5 | 56 | 202,5 |
The permanent change and growing complexity of the contemporary business environment requires managers effective action. In this context, the course of Applied Quantitative Methods for Management aims to provide students with knowledge of Mathematics, Statistics and Operational Research supporting the decision-making process used in business.
The list of problems studied includes both decision problems under conditions of certainty and uncertainty. To enable analysis of realistic problems, which are typically of high dimension, theoretical presentation will be complemented with the application of computers.
After attending the curricular unit, students should be acquainted with quantitative methods and techniques to be used to provide decision support to decision makers. They should also be able to apply them to specific managerial problems.
It is assumed that the student has knowledge of the subjects 0.1. Probabilities, 0.2. Random variables and their characterization, 0.3. Samples and empirical distribution function, 0.4. Important distributions, 0.5. Parametric hypothesis test , 0.6. Confidence intervals for the mean of a normal population. Slides will be available to students with a review of these issues.
1. Module 1: Nonparametric tests and analysis of variance
1.1. Tests of goodness of fit: Chi-square test and Kolmogorov-Smirnov test
1.2. ITest of ndependence
1.3. Signal test
1.4. Wicoxon tes
1.5. Location tests for two populations with paired samples
1.6. Mann-Whitney-Wilcoxon test
1.7. One-way analysis of variance. Methods for multiple comparisons.
1.8. Kruskal-Wallis test
1.9. Two-way analysis of variance. Methods for multiple comparisons.
2. Module 2: Decisions and Multi-Objective Decision Making With Uncertainty and Risk
2.1. Multi-criteria decision making
2.1.1. Tree Values
2.1.2. Obtaining Decision
2.1.3. Sensitivity Analysis
2.1.4. Streamlining the Review Process
2.1.5. Representation of Information
2.2. Multi-Objective optimization
2.2.1. Multi-Objective Linear Programming
2.2.2. Programming for Achieving Goals
2.3. Decision Making With Uncertainty and with Risk
2.3.1. Choose Deterministic criteria
2.3.2. Criteria for Selection Using Probability
2.3.3. Determination of Probabilities
2.3.4. Utility Function
Determination of Utility Function
Guaranteed Equivalent and Risk Premium
2.3.5. Determination of Weighting Factors
2.3.6. Value of Information
Perfect Information
Obtaining Additional Information
Revised Probabilities
Theoretical presentation, complemented by illustrative examples covering a wide range of decision problems in various scenarios (deterministic, uncertainty and risk). Solving some illustrative exercises.
| Designation | Weight (%) |
|---|---|
| Teste | 100,00 |
| Total: | 100,00 |
DISTRIBUTED EVALUATION WITHOUT FINAL EXAM
1. There are two moments of individual assessment consisting in the realization of two tests: one corresponding to the module 1, being held at the 7th lesson, and another corresponding to the module 2, being held in 14th class.
2. The final grade is obtained by the weighted average of the two tests (50% each test).
3. To obtain approval, the final score should be at least 9.5, and a minimum score of 6 values(out of 20) in each test must been obtained.
4. Failure is considered, with a final classification of 8 values, for students who obtained a grade below 6 values in any of the tests, regardless of the value of the weighted average rating of 2 tests.
CALCULATION IN DISTRIBUTED EVALUATION:
Mark of the module 1 test (Mod1)
Mark of the module 2 test (Mod2)
Final Grade = (Mod1 + Mod2) / 2
The student must obtain a minimum score of 6 values (before rounding) in all tests. Additionally, the approval requires that the final grade is at least 9.5.