2012
DOI: 10.1016/j.ast.2011.08.003
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Sonic boom propagation revisited: A nonlinear geometrical acoustic model

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Cited by 3 publications
(2 citation statements)
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“…which can propagate weak shock waves of isentropic behaviour in the low-supersonic regime [72], since the related entropy variations are of higher order, and first-principle integral constraints such as the "equal area rule" grant a physically consistent solution by fitting the necessary flow discontinuities [13,59]. The pressure coefficient C p (s w , t) then reads [23,24]:…”
Section: Governing Physics: From Nonlinear Compressible To Linear Incompressible Flowmentioning
confidence: 99%
“…which can propagate weak shock waves of isentropic behaviour in the low-supersonic regime [72], since the related entropy variations are of higher order, and first-principle integral constraints such as the "equal area rule" grant a physically consistent solution by fitting the necessary flow discontinuities [13,59]. The pressure coefficient C p (s w , t) then reads [23,24]:…”
Section: Governing Physics: From Nonlinear Compressible To Linear Incompressible Flowmentioning
confidence: 99%
“…There are now two methods for boom propagation: the Carlson simplified sonic boom prediction method [47] and the Thomas waveform parameter method [48]. The Thomas waveform parameter method is based on geometrical acoustics [49]. Figure 11 shows a brief schematic of the sonic boom propagation with the waveform parameter method.…”
Section: Sonic Boom Predictionmentioning
confidence: 99%