Code: | MMC001 | Acronym: | MAE |
Keywords | |
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Classification | Keyword |
OFICIAL | Engineering |
Active? | Yes |
Responsible unit: | Mathematics Section |
Course/CS Responsible: | Master in Computational Mechanics |
Acronym | No. of Students | Study Plan | Curricular Years | Credits UCN | Credits ECTS | Contact hours | Total Time |
---|---|---|---|---|---|---|---|
MMC | 6 | Syllabus since 2011/12 | 1 | - | 7,5 | 70 | 202,5 |
The disciple aims to introduce the essential concepts and an unifying basis of the more used numerical methods in computational models in Solid and Fluid Mechanics.
It is expected that the student acquires a broader view of the nature and applicability of these methods and consequently, a more positive attitude to deal with different problems of those previously studied but that may be addressed with the same methods.
Finite Difference Method in the solution of differential and partial differential equations. Elliptic, parabolic and hyperbolic partial differential equations. Convection /diffusion problems. Weighted Residual Method. Galerkin Method. Point Collocation Method. Sub-domain Method. Weak forms. Convection /diffusion problems: Petrov-Galerkin Method. Finite Element Method: brief introduction. Linear and quadratic elements. Natural coordinates. Isoparametric elements. Derivatives and integration. Numerical integration. Finite Volume Method: brief introduction Convection /diffusion problems.
Theoretical classes consisting on the detailed exposition of the program of the discipline, illustrated with the resolution of engineering application examples. Solution of some problems using MATLAB.
Type of evaluation: Distributed evaluation with practical assignments.
Terms of frequency: Participation in the classes.
Formula Evaluation: In the final classification the evaluation component has a 100% weight.
Designation | Weight (%) |
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Trabalho escrito | 100,00 |
Total: | 100,00 |
Not applicable