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Hyperloop/Tube Flow Analysis
Bypass area / Tube area: J. C. Chin, J. S. Gray, “Open-Source Conceptual Sizing Models for the Hyperloop Passenger Pod”, 56TH AIAA/ASCE/AHS/ASC STRUCTURES, STRUCTURAL DYNAMICS, AND MATERIALS CONFERENCE, 1-20
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CONVERGING DIVERGING NOZZLE
M<1 Converging Section Diverging Section Hyperloop inlet flow can be approximated with the converging section of the converging diverging nozzle Atube Abypass M<1 Mbypass
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Steady Quasi 1-D Assumption
QUASI-1D FLOW EQUATION A1 Steady Quasi 1-D Assumption Properties only depend on x A2 (1) (2) M<1 M2=bypass P: Pressure U: Velocity T: Temperature : Density M: Mach Number A: Area x Conservation of Mass Mach Number
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MACH NUMBER AREA RELATION
* (1) (2) M<1 Isentropic Flow Equations M2 x Substitute Isentropic Flow Equations into Equation *
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MACH NUMBER AREA RELATION
Simplifying and assuming total properties do not change,
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POD WITH COMPRESSOR
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