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The method of characteristics for one-dimensional, unsteady flows

Let us next consider one-dimensional, unsteady flows with velocity v in the X direction. In this case, equations (46), (48), (49), and (54) reduce to [Pg.118]

Equations (88), (89), and (91) constitute a useful set of governing conservation equations for characteristic analyses of one-dimensional, unsteady flows. [Pg.118]

Similarly, along the Mach lines, which are defined by Ax = (i %)At, equation (91) assumes the total-differential form [Pg.119]

One-dimensional, unsteady sound propagation in a binary, reacting ideal-gas mixture for the reaction B [Pg.119]


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Characteristics dimensionality

Characteristics, method

Flow characteristics

Flow methods

Flowing method

Method of characteristics

One-dimensional flow

One-dimensional method

Unsteady

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