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A two-dimensional small-disturbance velocity potential equation for compressible flows is given as (1–M²) =0, where M is the Mach number of flow. (i) (ii) Examine whether this equation is parabolic, elliptic, or hyperbolic? Justify your inference from pure physical arguments.

A two-dimensional small-disturbance velocity potential equation for compressible flows is given as (1–M²) =0, where M is the Mach number of flow. (i) (ii) Examine whether this equation is parabolic, elliptic, or hyperbolic? Justify your inference from pure physical arguments.

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A two-dimensional small-disturbance velocity potential equation for compressible flows is given as (1-м:) =0, where M is the Mach number of flow. (i) (ii) axdy Examine whether this equation is parabolic, elliptic, or hyperbolic? Justify your inference from pure physical arguments.
Transcribed Image Text:A two-dimensional small-disturbance velocity potential equation for compressible flows is given as (1-м:) =0, where M is the Mach number of flow. (i) (ii) axdy Examine whether this equation is parabolic, elliptic, or hyperbolic? Justify your inference from pure physical arguments.
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