University :Mansoura University |
Faculty :Faculty of Engineering |
Department :Mechanical Power Engineering |
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| 1- 1- Course data :- |
| | Code: | 04213 | | Course title: | Fluid Mechanics-2 | | Year/Level: | ثانية ميكانيكا | | Program Title: | | | Specialization: | | | Teaching Hours: | Theoretical: | 4 | Tutorial: | 2 | Practical: | |
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| 2- 2- Course aims :- |
| - Demonstrate knowledge of control volume analysis, differential equations of fluid motion, boundary layer flow and ideal fluid flow.
- Define and solve problems in fluid mechanics in various engineering applications.
- Predict necessary fluid parameters of full scale projects by performing simple model experiments.
- Share ideas and work in a team in an efficient and effective manner under controlled supervision or independently.
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| 3- 3- Course Learning Outcomes :- |
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| 4- 4- Course contents :- |
| | No | Topics | Week No. |
|---|
| 1 | CONTROL VOLUME ANALYSIS: Basic Physical Laws of Fluid Mechanics, Control Volume Analysis, Reynolds Transport Theorem, Conservation of Mass, Angular-Momentum Equation, Linear Momentum Equation, Energy Equation. | | | 2 | DIFFERENTIAL EQUATIONS OF FLUID MOTION: The Acceleration Field of a Fluid, Differential Equation of Mass Conservation, Differential Equation of Linear Momentum, Euler’s Equation, Navier-Stokes Equation, Solutions of Navier-Stokes Equations for Some Descriptive Incompressible Viscous Flows, Differential Equation of Energy Equation. | | | 3 | BOUNDARY LAYER FLOWS: Boundary-Layer Equations, Flat Plate Boundary Layer Theory, Von Karman Integral Momentum Analysis, Blasius solution, Transion to turbulent, Turbulent boundary layer, Boundary layer with pressure gradient. | | | 4 | IDEAL FLUID FLOW: Stream Function, Vorticity and Irrotationality, Frictionless Irrotational Flows, Velocity Potential ?, Some Illustrative Plane Potential Flows, Superposition of Plane Flow Solutions, Plane Flow Past Closed-Body Shapes, Other Plane Potential Flows, Conformal Mapping in Aerodynamics, Complex representation of potential flows, Conformal Mapping, Joukowski Airfoils, Kutta condition. | |
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| 5- 5- Teaching and learning methods :- |
| | S | Method |
|---|
| Lectures. | | Tutorials and discussion sessions. | | Laboratories. |
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| 6- 6- Teaching and learning methods of disables :- |
| - Lectures
- Oral discussion.
- Internet surveys and navigation
- Exercises and homework.
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| 7- 7- Student assessment :- |
| - Timing |
| | No | Method | Week No. |
|---|
| 1 | Quiz | Every four weeks | | 2 | Reports | Every five weeks | | 3 | Mid-term exam. | Week 8 | | 4 | Oral exam. | Week 14 | | 5 | Final exam. | Week 15 |
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| - Degree |
| | No | Method | Degree |
|---|
| 1 | Mid_term examination | 10 | | 2 | Final_term examination | 67 | | 3 | Oral examination | 7 | | 4 | Practical examination | 0 | | 5 | Semester work | 6 | | 6 | Other types of asessment | 10 | | Total | 100% |
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| 8- 8- List of books and references |
| | S | Reference | Type |
|---|
| 1 | Lecture notes prepared in the form of a book by the course coordinator | | | 2 | White, F. M., “Fluid Mechanics.”, 2nd ed. McGraw Hill Company, Singapore, 1986. | | | 3 | Munson - John Wiley and Sons, "Fundamentals of Fluid Mechanics", 4th Edition - | | | 4 | Vennard, J. K., “Elementary Fluid Mechanics”, Fourth Edition, John Wiley & Sons, Inc., New York, 1961 | |
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| 9- 9- Matrix of knowledge and skills of the course |
| | S | Content | Study week |
|---|
| CONTROL VOLUME ANALYSIS: Basic Physical Laws of Fluid Mechanics, Control Volume Analysis, Reynolds Transport Theorem, Conservation of Mass, Angular-Momentum Equation, Linear Momentum Equation, Energy Equation. | | | DIFFERENTIAL EQUATIONS OF FLUID MOTION: The Acceleration Field of a Fluid, Differential Equation of Mass Conservation, Differential Equation of Linear Momentum, Euler’s Equation, Navier-Stokes Equation, Solutions of Navier-Stokes Equations for Some Descriptive Incompressible Viscous Flows, Differential Equation of Energy Equation. | | | BOUNDARY LAYER FLOWS: Boundary-Layer Equations, Flat Plate Boundary Layer Theory, Von Karman Integral Momentum Analysis, Blasius solution, Transion to turbulent, Turbulent boundary layer, Boundary layer with pressure gradient. | | | IDEAL FLUID FLOW: Stream Function, Vorticity and Irrotationality, Frictionless Irrotational Flows, Velocity Potential ?, Some Illustrative Plane Potential Flows, Superposition of Plane Flow Solutions, Plane Flow Past Closed-Body Shapes, Other Plane Potential Flows, Conformal Mapping in Aerodynamics, Complex representation of potential flows, Conformal Mapping, Joukowski Airfoils, Kutta condition. | |
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| Course Coordinator(s): - |
| - Mohamed Safwat Saad El Din Mohamed Mohamed
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| Head of department: - |
| Lotfy Hassan Rabee Sakr |
