Bento José Carrilho Miguens Louro
Bento José Carrilho Miguens Louro
Mathematics is a science that underpins all scientific and technological areas, and also the Economics and Social Sciences.
The main objective of the course that now presents itself is to provide a sound basic training in mathematics, balanced in its various aspects, covering the areas of knowledge essential to the development in later cycles (2. And 3. Cycles) of advanced training. It is intended that this training provides the necessary basis for further studies in the area of Mathematics Education or in the area of Applied Mathematics.
As an example of areas in applied mathematics, to develop in later cycles, according to the specific skills of the faculty of the Mathematics Department of the FCT to mention: Actuarial; Algebra and Logic, Numerical Analysis and Differential Equations, Operational Research and Optimization, Probability and Statistics.
Statistics is the art of extracting information. It has applications, among others, market research, design and interpretation of experiences and Financial Mathematics. The Operational Research is aimed at creating models that allow the study of complex systems and optimal use of resources. The Actuarial Science aim to study the risk (life, accident risk, risk in the stock market). Differential Equations and its Numerical treatment are the foundation of modern physics and engineering, are still present in many biological processes and economic.
Algebra and Logic as core areas of mathematics are also largely responsible for the development of information and recent computational techniques.
Mathematics Education aims at training teachers for Basic and Secondary Education.
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Duration : 3 years
Credits : 180 ECTS
Mandatory scientific areas
Access to other courses
Access to 2nd cycle
The following modes of evaluation are used with regard to academic qualifications:
- Evaluation based solely on an examination or completion of a final project.
- Evaluation based on work done throughout the semester excluding examination or final project. In these courses students can expect to carry out, for example, laboratory activities, mini-tests, tests, individual or group projects, seminar-related activities, any combination of which will be used to determine the final grade.
- Evaluation based obligatorily on an examination or a final project. In the
1.º Semester Code Name ECTS 3095 Análise Matemática I A 8.0 7798 Álgebra Linear I 8.0 7800 Introdução à Lógica e Matemática Elementar 8.0 3622 Introdução à Programação 6.0 Options 1690 Inglês I 3.0 2.º Semester Code Name ECTS 3094 Análise Matemática II A 8.0 7801 Álgebra Linear II 8.0 7802 Geometria 7.0 7803 Probabilidades e Estatística I 7.0 3.º Semester Code Name ECTS 7804 Análise Matemática III A 8.0 7807 Análise Numérica I 7.0 7805 Álgebra I 7.0 7806 Probabilidades e Estatística II 7.0 4.º Semester Code Name ECTS 7808 Análise Matemática IV A 7.0 7811 Análise Numérica II 7.0 7809 Álgebra II 7.0 7810 Introdução à Física 4.0 3107 Introdução à Investigação Operacional 6.0 5.º Semester Code Name ECTS 7813 Análise Complexa 6.0 7814 Equações Diferenciais 6.0 3111 Introdução às Bases de Dados 5.0 7816 Medida, Integração e Probabilidades 6.0 7815 Optimização Linear 6.0 6.º Semester Code Name ECTS 3121 Estatística Aplicada 6.0 7818 Mecânica Analítica 6.0 7820 Modelação de Sistemas 6.0 3120 Processos Estocásticos 6.0 7819 Topologia e Introdução à Análise Funcional 7.0