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Aero Engineering 315 Lesson 4 Flow Definitions, Continuity Equation, Compressible and Incompressible Flow
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Pick the Gold Medalist
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The Standard Atmosphere Note: Refer to your green supplemental data book
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The Standard Atmosphere Standard day - atmospheric conditions correspond to the standard atmosphere table Pressure altitude (H p ) - the standard day altitude which corresponds to a measured pressure Temperature altitude (H T ) - the standard day altitude which corresponds to a measured temperature Density altitude (H )- the standard day altitude which corresponds to a measured density
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Standard Atmosphere example An aircraft flying at a geometric altitude of 20,000 ft has instrument readings of P = 900 lb/ft 2 and T = 460 deg R. a.Find h P, h T, and h to the nearest 1000 ft b.If the aircraft were flying in a standard atmosphere, what would be the relationship among h P, h T, and h ?
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Altimetry An altimeter is just a pressure gauge calibrated in units of altitude instead of pressure Standard atmosphere is used to calibrate gauge dial Establishes relationship between pressure and altitude Adjustable reference pressure allows correcting for non-standard day pressure
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Manometers Devices for measuring pressure differences Assume height difference is small - implies g is constant Assume the fluid is liquid - is constant hh P2P2 P1P1 + Manometry Equation Hydrostatic equation
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Define some more basic aero terms Flow field, steady flow, streamline, stream tube, one-dimensional flow Explain the continuity equation Physical meaning Assumptions needed to use it Solve problems using the continuity equations Define compressible and incompressible flow Describe two ways a flow can transmit a force Overview/Outcomes
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More Aero Definitions… Flow field Specification of the aero properties (P, T, & V) in a region of interest Steady flow Properties at a point are invariant with respect to time Streamline Imaginary line where flow is tangent to the line at every point Stream tube A collection of streamlines passing through a plane perpendicular to the flow direction One-dimensional flow Properties are constant across the cross section of flow (i.e. they vary only in one direction)
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Mass Flow Rate Example A garden hose with a cross sectional area of 1 in 2 has water flowing through it at a velocity of 1 ft/s. What is the mass flow rate? Assume 1-D flow Water density is 1.94 slugs/ft 3 (see your handout)
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Next Lesson (5)… Prior to Class Work homework problems through #7 Read 3.2.3-3.2.4 and 3.3.5-3.3.7 Read Bernoulli’s Equation handout In Class Euler’s Equation Bernoulli’s Equation Pressure and shear forces
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