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FLUID MECHANICS LECTURE

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Presentation on theme: "FLUID MECHANICS LECTURE"— Presentation transcript:

1 FLUID MECHANICS LECTURE
ÓBUDA UNIVERSITY FLUID MECHANICS LECTURE Only using inside Dr. Ferenc Szlivka professor Dr. Szlivka: Fluid mechanics 4.

2 Kinematics and continuity 4. chapter
Dr. Szlivka: Fluid mechanics 4.

3 Dr. Szlivka: Fluid mechanics 4.
Plain flow Dr. Szlivka: Fluid mechanics 4.

4 Streamlines around a semi sphere and bridge pillar
Dr. Szlivka: Fluid mechanics 4.

5 Streamlines around a drop
Dr. Szlivka: Fluid mechanics 4.

6 Streamlines around a drop looked from a moving system
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7 Dr. Szlivka: Fluid mechanics 4.
Unsteady streamlines Dr. Szlivka: Fluid mechanics 4.

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Streamlines around an airfoil Dr. Szlivka: Fluid mechanics 4.

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Hot jet flow Dr. Szlivka: Fluid mechanics 4.

10 Streamlines around a car
Dr. Szlivka: Fluid mechanics 4.

11 Dr. Szlivka: Fluid mechanics 4.
The path line: the way of a particle. The streamline: the line which is tangential to the velocity in every point of it. The streak line: the line of the particles coming from the same point of the stream (of the space) Dr. Szlivka: Fluid mechanics 4.

12 Dr. Szlivka: Fluid mechanics 4.
Kármán vortex street Dr. Szlivka: Fluid mechanics 4.

13 Kármán vortex street in a wind tunnel
Dr. Szlivka: Fluid mechanics 4.

14 Continuity law for a steady flow
Dr. Szlivka: Fluid mechanics 4.

15 Continuity law in differential form
Steady flow Constant density flow Dr. Szlivka: Fluid mechanics 4.

16 Dr. Szlivka: Fluid mechanics 4.
The volume flow rate or discharge is the volume of fluid flowing past a section per unit time. The mass flow rate is the mass of fluid flowing past a section per unit time. Dr. Szlivka: Fluid mechanics 4.

17 Dr. Szlivka: Fluid mechanics 4.
Outflow through window with grille Calculate the volume flow rate coming out through the windows! The velocity of air is v= 4 m/s, The length of the square is, H=2m. The area of grille is Agr=1m2. Dr. Szlivka: Fluid mechanics 4.

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Solution: First we should calculate the magnitude of free area The area of window: The free area: The volume flow rate: Dr. Szlivka: Fluid mechanics 4.

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Outflow through a rain grille The air is flowing with v=2,6 m/s through a HELIOS type square rain grille. The velocity vector and the normal vector of the area have an angle a=450 . A length of the square is b=395 mm = 0,395m. The free surface area is 80% of the whole area. Dr. Szlivka: Fluid mechanics 4.

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Solution: First we should calculate the magnitude free area The velocity vector component projected to the normal vector of area And the volume flow rate: Dr. Szlivka: Fluid mechanics 4.

21 Dr. Szlivka: Fluid mechanics 4.
Continuitate in compressor The air is flowing in the suction side with velocity. It was measured the pressure and the temperature of the incoming and outgoing air. Dr. Szlivka: Fluid mechanics 4.

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Data: Questions: a./ Calculate the velocity at the pressure side ( )! b./ Calculate the power of the politropic state change between the pressure and the suction side. Dr. Szlivka: Fluid mechanics 4.

23 Dr. Szlivka: Fluid mechanics 4.
Solution: a./ The mass flow rate are the same in the pressure and the suction side of the compressor: The incoming density: The outgoing density From the densities we can calculate the velocity on the pressure side: Dr. Szlivka: Fluid mechanics 4.

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Solution: b./ Let’s apply the politropic state equation: The politropic power is the next: Dr. Szlivka: Fluid mechanics 4.

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Vorticity and potential vortex Dr. Szlivka: Fluid mechanics 4.

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Potential or irrotational and vortex flows Dr. Szlivka: Fluid mechanics 4.

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Potential vortex Dr. Szlivka: Fluid mechanics 4.

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Vorticity, rotation, angular velocity y Dr. Szlivka: Fluid mechanics 4.

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Vorticity, rotation in a 3D coordinate system Dr. Szlivka: Fluid mechanics 4.

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Potential vortex and G, the circulation Dr. Szlivka: Fluid mechanics 4.

32 Dr. Szlivka: Fluid mechanics 4.


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