| Code: | EA0022 | Acronym: | MF I |
| Keywords | |
|---|---|
| Classification | Keyword |
| OFICIAL | Physical Sciences (Physics) |
| Active? | Yes |
| Responsible unit: | Fluids and Energy Section |
| Course/CS Responsible: | Master in Environmental Engineering |
| Acronym | No. of Students | Study Plan | Curricular Years | Credits UCN | Credits ECTS | Contact hours | Total Time |
|---|---|---|---|---|---|---|---|
| MIEA | 75 | Syllabus since 2006/07 | 2 | - | 6 | 56 | 162 |
To analyze, understand and characterize, based on the fundamental laws of mechanics and specific methodologies, the behavior of fluids, at rest and in motion, in order to solve problems of fluid mechanics in engineering.
To create the basis for solving problems in more specific areas, with the complementary knowledge to be transmitted in the scope of Fluid Mechanics II.
It is expected that at the end of the semester students:
Introduction. Scope of Fluid Mechanics. Fluid concept and more relevant thermodynamic properties. Hypothesis of continuous medium . Viscosity and Newton's Law of viscosity. Newtonian and non-Newtonian fluids. Vapor tension and cavitation.
Statics of fluids. Pressure in fluid at rest. Invariability of pressure with direction. Pascal principle. Hydrostatics fundamental equation. Manometry. Forces on immersed flat surfaces. Buoyancy.
Notions of kinematics. Velocity field properties. Local and convective acceleration. Lagrangean and Eulerian perspectives. Systems and control volumes. Volume and mass flux and average velocity, law of mass conservation (continuity).
Integral formulation. Reynolds transport theorem. Conservation of mass. Conservation of energy (1st law of thermodynamics). Simplifications to the energy conservation equation. Ideal flow. Bernoulli equation. Interpretations of the Bernoulli equation. Dynamic pressure and stagnation pressure.Velocity and volume flow rate measurements.
Dimensional analysis and similarity. Reference variables and dimensions of a problem. More common dimensionless groups in fluid mechanics and their meaning. Rules of similarity and flow modeling.
Viscous flow in ducts. Laminar and turbulent regimes. Development zone. In line heath losses. Darcy's coefficient and Darcy-Weisback's equation. Parabolic profile and solution for the laminar case. Logarithmic profile, Colebrooke equation and Moody diagram. Minor losses in pipes. Inverse problems: determination of flow rate and dimensioning of ducts. Multiple pipe systems.
External flows. Basic concepts of boundary layer. Action of flows on non-fuselated bodies. Drag and lift forces and coefficients.
Lectures: Presentation of theoretical concepts and discussion.
Theoretical-practical sessions: Examples, exercises and discussion of student’s questions.
| Designation | Weight (%) |
|---|---|
| Teste | 100,00 |
| Total: | 100,00 |
| Designation | Time (hours) |
|---|---|
| Estudo autónomo | 92,00 |
| Frequência das aulas | 70,00 |
| Total: | 162,00 |
Presence in, at least, 75% of theoretical-practical sessions.
Three theoretical / practical tests throughout the semester. Tests with limited consultation (formulary), of 120 minutes, with joint weight of 100%.
For the grade improvement/final examination, there will be a single theoretical / practical test, encompassing the entire program.
The final grade can be adjusted by more or less 1/20, as a function of attendance criteria, interest expressed by the subjects and participation in the classes.
Not planned.
Not applicable.
According to the FEUP rules, with the same format and rules of the resit exam.
According to the FEUP rules, simultaneously and with the same format and rules of the resit exam.