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Prandtl – Glauert compressibility correction is based on which of the following methods?

(a) Velocity potential equation

(b) Energy equation

(c) Momentum equation

(d) Continuity equation

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The query is from Prandtl-Glauert Compressibility topic in section Subsonic Compressible Flow over Airfoils : Linear Theory, Linearized Supersonic Flow of Aerodynamics

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The correct option is (a) Velocity potential equation

The best explanation: Prandtl – Glauert compressibility correction is based on the linearized perturbation velocity potential equation which is given by:

(1 – M\(_∞^2\))\(\frac {∂^2 \hat {ϕ}}{∂x^2} + \frac {∂^2 \hat {ϕ}}{∂y^2}\) = 0

Where, ϕ is the velocity potential. It is a combination of continuity, momentum and energy equation. The above equation is only applicable for thin bodies

\(\hat {ϕ}\) is perturbation velocity potential which is a non linear equation.

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