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Course
Code: : 5103109 Course
Name
: Advanced Fluid
Mechanics
I Instructor
: Asst.
Assoc. Dr. Refet KARADAĞ Theoretical / Practical / Credit : 3 / 0 / 3
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HARRAN UNİVERSITY ENGINEERING FACULTY
MECHANICAL ENGI0NEERING DEPARTMENT
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Course Name |
Code |
Semester |
T+U |
Credit |
AKTS |
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Advanced Fluid Mechanics I
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5103109 |
Fall |
3+0 |
3 |
5 |
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Prerequisite Courses |
None |
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Language of Course |
Turkish |
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Course class |
Compulsory |
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Coordinator of Course |
Asst. Assoc. Dr. Refet KARADAĞ |
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Instructor |
Asst. Assoc. Dr. Refet KARADAĞ |
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Course Assistant |
- |
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Objective of course |
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Course Learning Output |
Understanding
of basic properties of fluids. Learning approaches and methods used to solve
flow problems. Newtonian and non-Newtonian flows learning, current function
and the continuity equation and the radial plane to apply the substances,
(nozzle and channel flows), flow conditions, friction and resistance issues
and learning to apply the solution of engineering problems. |
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Course Contents |
Current
functions, implementation planar and radial objects, special cases of the
equation of continuity, non-Newtonian and Newtonian flows, Navier-Stokes equations, exact solutions and approximate
solutions for Newtonian flows, the equations of continuity and Bernuoilli application, the boundary layer equations, the
momentum integral technique for boundary layers, friction and pressure
resistance, resistance reduction practices, with rotation of the lifting,
nozzle and channel flows in different situations. |
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Weeks |
Plan
of Course at Semester |
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1 |
Continuity equation, the derivation of the equation, continuity equation special cases |
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2 |
Current function of Cartesian coordinates and cylindrical coordinates |
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3 |
Derivation of Cauchy's equation in different ways, an alternative form of the equation |
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4 |
Type and Newton-type non-Newtonian fluids, the derivation of the Navier Stokes equations |
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5 |
Exact solutions of the Navier Stokes equations |
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6 |
Differential analysis of flow problems, the calculation of the pressure for a known velocity field. |
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7 |
Approximate solutions of the Navier Stokes equations, inviscid flow regions approach to |
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8 |
Irreversible flow continuity and momentum equations |
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9 |
MID-TERM EXAM |
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10 |
Boundary layer approximation, the displacement and momentum thickness, (for the boundary layers), the momentum integral technique |
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11 |
Resistance and lifting, reduction of resistance to the application, commonly known geometries of resistance coefficients |
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12 |
Nozzles isentropic flow, Rayleigh flow. |
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13 |
Adiabatic channel flow with friction, shock wave / boundary layer interactions |
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14 |
FINAL EXAM |
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General Sufficiency |
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Learn
methods and approaches used to solve flow problems and to apply the solution
of engineering problems. |
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References |
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1. Akışkanlar mekaniği temelleri ve uygulamaları- Yunus A. ÇENGEL ve John M. CIMBALA- Türkçesi Tahsin Engin, Halil Rıdvan Öz, Hasan Küçük, Şevki Çeşmeci- Güven Bilimsel, 2006 2. [Akışkanlar Mekaniği – Frank M. White – Türkçesi : Kadir Kırkköprü, Erkan Ayder Literatür Yayınevi – 2004 3. Akışkanlar Mekaniği – Habip Umur – Uludağ Üniv. Yayınları – 2001 4. Akışkanlar Mekaniği – Muhittin Soğukoğlu, Birsen Yayın Dağıtım – 1995 5. Akışkanlar Mekaniği – Haluk Örs – Boğaziçi Üniv., 1994 6. Introduction to Fluid Mechanics – Robert W. Fox , Alen T. Mc Donald, 4th Edition – John Wiley-Sons - 2001 7. Akışkanlar Mekaniği Problemleri, Hasmet Türkoğlu ve Nuri Yücel, Gazi Üniv. – 2002 |
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Form of Assessment |
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Mid Exam and Task/Project Average of
Arithmetical: %40 Final:%60 Projects:- Homework:- |