Fluid Mechanics (ΕΜ4): Διαφορά μεταξύ των αναθεωρήσεων
(Νέα σελίδα με '=== General === {| class="wikitable" |- ! School | School of Science |- ! Academic Unit | Department of Mathematics |- ! Level of Studies | Graduate |- ! Course Code | EM4A |- ! Semester | 2 |- ! Course Title | Fluid Mechanics |- ! Independent Teaching Activities | Lectures (Weekly Teaching Hours: 3, Credits: 7.5) |- ! Course Type | Special Background |- ! Prerequisite Courses | - |- ! Language of Instruction and Examinations | Greek |- ! Is the Course Offered to...') |
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* [[Ρευστομηχανικη (ΕΜ4)|Ελληνική Έκδοση]] | |||
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=== General === | === General === | ||
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|- | |- | ||
! Course Code | ! Course Code | ||
| | | EM4 | ||
|- | |- | ||
! Semester | ! Semester | ||
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|- | |- | ||
! Course Website (URL) | ! Course Website (URL) | ||
| | | See [https://ecourse.uoi.gr/ eCourse], the Learning Management System maintained by the University of Ioannina. | ||
|} | |} | ||
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! Learning outcomes | ! Learning outcomes | ||
| The course is an introduction to the analytical and numerical methods of Fluid Mechanics. The objectives of the course are: | | | ||
The course is an introduction to the analytical and numerical methods of Fluid Mechanics. The objectives of the course are: | |||
* Development of the theoretical background of the postgraduate student in matters relating to Fluid Mechanics and ability of the student to apply analytical, approximate and numerical methods in Fluid Mechanics problems. | |||
* Upon completion of the course the graduate student will be able to solve problems with analytical, approximate or numerical methods and further deepen the understanding of such methods. | |||
|- | |- | ||
! General Competences | ! General Competences | ||
| The course aims to enable the postgraduate student to: | | | ||
The course aims to enable the postgraduate student to: | |||
* Develop the ability to analyse and synthesize basic knowledge of Fluid Mechanics. | |||
* Adapt to new situations | |||
* Decision-making | |||
* Working independently | |||
* Team work | |||
All the above will give to the | All the above will give to the students the opportunity to work in an international multidisciplinary environment. | ||
|} | |} | ||
=== Syllabus === | === Syllabus === | ||
Kinematics | Kinematics of Fluids, Fluid flow analysis, Equation of continuity and stream function, motion equations for Ideal and real fluids, laminar and turbulent flow, Boundary layer flows with adverse pressure gradient, Numerical Methods in Fluid Mechanics, Classification of fluid dynamics problems and relevant equations that describe basic numerical schemes, method of finite differences, compatibility, stability and convergence of numerical schemes, finite volume method, Introduction to the method of weighted residues, finite element method. The course includes training in computational methods in the computer laboratory (Applied and Computational Mathematics Laboratory). | ||
=== Teaching and Learning Methods - Evaluation === | === Teaching and Learning Methods - Evaluation === | ||
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! Delivery | ! Delivery | ||
| In | | | ||
In class | |||
|- | |- | ||
! Use of Information and Communications Technology | ! Use of Information and Communications Technology | ||
| Use of computer ( | | | ||
Use of computer lab (Applied and Computational Mathematics Laboratory). | |||
|- | |- | ||
! Teaching Methods | ! Teaching Methods | ||
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| 39 | | 39 | ||
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| Study | | Study study | ||
| 78 | | 78 | ||
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| | | Homework - Projects | ||
| 70.5 | | 70.5 | ||
|- | |- | ||
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=== Attached Bibliography === | === Attached Bibliography === | ||
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Τελευταία αναθεώρηση της 05:15, 16 Ιουνίου 2023
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General
School | School of Science |
---|---|
Academic Unit | Department of Mathematics |
Level of Studies | Graduate |
Course Code | EM4 |
Semester | 2 |
Course Title | Fluid Mechanics |
Independent Teaching Activities | Lectures (Weekly Teaching Hours: 3, Credits: 7.5) |
Course Type | Special Background |
Prerequisite Courses | - |
Language of Instruction and Examinations | Greek |
Is the Course Offered to Erasmus Students | Yes (in English) |
Course Website (URL) | See eCourse, the Learning Management System maintained by the University of Ioannina. |
Learning Outcomes
Learning outcomes |
The course is an introduction to the analytical and numerical methods of Fluid Mechanics. The objectives of the course are:
|
---|---|
General Competences |
The course aims to enable the postgraduate student to:
All the above will give to the students the opportunity to work in an international multidisciplinary environment. |
Syllabus
Kinematics of Fluids, Fluid flow analysis, Equation of continuity and stream function, motion equations for Ideal and real fluids, laminar and turbulent flow, Boundary layer flows with adverse pressure gradient, Numerical Methods in Fluid Mechanics, Classification of fluid dynamics problems and relevant equations that describe basic numerical schemes, method of finite differences, compatibility, stability and convergence of numerical schemes, finite volume method, Introduction to the method of weighted residues, finite element method. The course includes training in computational methods in the computer laboratory (Applied and Computational Mathematics Laboratory).
Teaching and Learning Methods - Evaluation
Delivery |
In class | ||||||||||
---|---|---|---|---|---|---|---|---|---|---|---|
Use of Information and Communications Technology |
Use of computer lab (Applied and Computational Mathematics Laboratory). | ||||||||||
Teaching Methods |
| ||||||||||
Student Performance Evaluation |
|
Attached Bibliography
- Fluid Mechanics with Applications, M. Xenos and E. Tzirtzilakis, 2018 (in Greek)
- Fluid Mechanics, Volume 1, A. Papaioanou, 2nd Edition, 2001 (in Greek).
- Computational Fluid Mechanics, I. Soulis, 1st Edition, 2008 (in Greek).
- Numerical heat transfer and fluid flow, S.V. Patankar, McGraw-Hill, New York, 1980.
- The Finite Element Method, Vol. 1, The Basis, O.C. Zienkiewicz, R.L. Taylor, 5th Ed., Butterworth-Heinemann, Oxford, 2000.
- Computational Techniques for fluid Dynamics, C.A.J. Fletcher Volumes I and II, 2nd Ed. Springer-Verlag, Berlin, 1991.