Formation And Decay of Shock Waves
Formation And Decay of Shock Waves
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Consider a backward-facing simple wave that is forward inclined. Suppose further that the incoming supersonic flow with the constant velocity u=q > c, v = is turned into J ^o o a flow with velocity u = q cos ©, v = q sin 0, (see Pig. 7). The strength of this wave may be characterized by the angle © and the changes of all quantities across the wave may be expanded in powers of 0. Similarly, consider a backward- facing forward-Inclined shock front, (see Pig. 8) across which the flow with velocity... (q, 0) is turned into a flow with velocity u = q cos 9, v = q sin ©. Then again the changes of all quantities can be expanded in powers of ©. This ex- pansion now agrees with the expansion for the simple wave up to terms of second order, (see Appendix BII). For this reason -17- we may in second approximation consider the flow behind the shock as if it had resulted through a simple wave.
Pi • Backward-facing forward- inclined simple wave in- dicated through a set of straight Mach lines.
What to read after Formation And Decay of Shock Waves?
You can find similar books in the "Read Also" column, or choose other free books by Kurt Otto Friedrichs to read onlineMoreLess
To quickly assess the difficulty of the text, read a short excerpt:
Consider a backward-facing simple wave that is forward inclined. Suppose further that the incoming supersonic flow with the constant velocity u=q > c, v = is turned into J ^o o a flow with velocity u = q cos ©, v = q sin 0, (see Pig. 7). The strength of this wave may be characterized by the angle © and the changes of all quantities across the wave may be expanded in powers of 0. Similarly, consider a backward- facing forward-Inclined shock front, (see Pig. 8) across which the flow with velocity... (q, 0) is turned into a flow with velocity u = q cos 9, v = q sin ©. Then again the changes of all quantities can be expanded in powers of ©. This ex- pansion now agrees with the expansion for the simple wave up to terms of second order, (see Appendix BII). For this reason -17- we may in second approximation consider the flow behind the shock as if it had resulted through a simple wave.
Pi • Backward-facing forward- inclined simple wave in- dicated through a set of straight Mach lines.
What to read after Formation And Decay of Shock Waves?
You can find similar books in the "Read Also" column, or choose other free books by Kurt Otto Friedrichs to read onlineMoreLess
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