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Numrering	Referens	Omslagsbild	Hitta
1.	Boström, Anders E, 1951, et al. (författare) Acoustics of an obstacle inside a reactive silencer 1983 Ingår i: Journal of Sound and Vibration. - 1095-8568 .- 0022-460X. ; 87, s. 603-619 Tidskriftsartikel (refereegranskat)abstract The transmission and reflection coefficients of sound in a cylindrical duct containing several discontinuities are investigated. A building-block method, which gives the transmission and reflection coefficients for a complex system from those of the parts, is applied to bifurcations, sudden area changes with or without extended inlets, and spherical obstacles (which may be lossy). In some cases the solution can be interpreted in terns of multiple reflections. When the length between the discontinuities are small it is important to include also non-propagating modes, and this is especially true when the sudden area change is obtained from the area change with extended inlet in the limit of vanishing inlet. For an expansion chamber (a portion of the duct with a larger radius) with or without an obstacle and with or without inlets a number of numerical results with variation in frequency are presented. Numerical results for the various building-block elements of the expansion chamber are also considered.

Boström, Anders E, 1951, et al. (författare)
Acoustics of an obstacle inside a reactive silencer
1983
Ingår i: Journal of Sound and Vibration. - 1095-8568 .- 0022-460X. ; 87, s. 603-619
Tidskriftsartikel (refereegranskat)abstract
- The transmission and reflection coefficients of sound in a cylindrical duct containing several discontinuities are investigated. A building-block method, which gives the transmission and reflection coefficients for a complex system from those of the parts, is applied to bifurcations, sudden area changes with or without extended inlets, and spherical obstacles (which may be lossy). In some cases the solution can be interpreted in terns of multiple reflections. When the length between the discontinuities are small it is important to include also non-propagating modes, and this is especially true when the sudden area change is obtained from the area change with extended inlet in the limit of vanishing inlet. For an expansion chamber (a portion of the duct with a larger radius) with or without an obstacle and with or without inlets a number of numerical results with variation in frequency are presented. Numerical results for the various building-block elements of the expansion chamber are also considered.

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