2009
DOI: 10.1016/j.crme.2009.06.020
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Effect of multiperforated plates on the acoustic modes in combustors

Abstract: International audienceThe analytical model derived by Howe assessing the acoustic effect of perforated plates has been implemented in a 3D Helmholtz solver. This solver allows one to compute the acoustic modes of industrial chambers taking into account the multiperforated plates present for the cooling of the walls. An academic test case consisting of two coaxial cylinders, with the inner one being perforated is used to validate the implementation in the general purpose AVSP code. This case is also used to sho… Show more

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Cited by 14 publications
(15 citation statements)
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“…If this fluctuating heat release and the acoustic waves are in phase, a positive feedback will occur as shown by Rayleigh (1878), Dowling (1997) and Dowling & Stow (2003). This may lead to thermoacoustic instabilities if the energy gain exceeds the losses through the boundaries and other dissipation mechanisms (Gullaud et al 2009). The instability mechanism depends strongly on the boundary conditions of the combustion chamber: the phase of the reflection coefficient will influence the resonance frequency at which the instability occurs, and the modulus will control the rate at which the energy of the instability is lost through the boundaries, determining whether the mode is stable or unstable (Williams 1985;Candel & Poinsot 1988;Culick 1988;Dowling 1995).…”
Section: Introductionmentioning
confidence: 99%
“…If this fluctuating heat release and the acoustic waves are in phase, a positive feedback will occur as shown by Rayleigh (1878), Dowling (1997) and Dowling & Stow (2003). This may lead to thermoacoustic instabilities if the energy gain exceeds the losses through the boundaries and other dissipation mechanisms (Gullaud et al 2009). The instability mechanism depends strongly on the boundary conditions of the combustion chamber: the phase of the reflection coefficient will influence the resonance frequency at which the instability occurs, and the modulus will control the rate at which the energy of the instability is lost through the boundaries, determining whether the mode is stable or unstable (Williams 1985;Candel & Poinsot 1988;Culick 1988;Dowling 1995).…”
Section: Introductionmentioning
confidence: 99%
“…Therefore, the acoustic behavior of the perforated plates is modeled with a modified Howe model which is discussed in detail in Refs. [33,34]. Since the Strouhal numbers of the discussed unstable modes are relatively small (St < 0.5), the application of the Howe model is still justified, although the influence of interaction effect of the orifices (which is not accounted for in the Howe model) can significantly alter the acoustic impedances of perforated plates with porosities around 10% [35].…”
Section: Mesh and Boundary Conditionsmentioning
confidence: 99%
“…This model was implemented in the ASVP code, validated against an analytical solution in the case of a simplified annular geometry and then used to compute the eigenmodes of a full helicopter chamber [33,35]. In the present work, the presence of small conical flames anchored on the perforated plate prevent the flow from generating vortices [16].…”
Section: Boundary Condition Treatment In Avspmentioning
confidence: 99%
“…In [27,29,33], the Rayleigh conductivity K a was linked to the perforated plate characteristics using the model derived by Howe [34]. This model was implemented in the ASVP code, validated against an analytical solution in the case of a simplified annular geometry and then used to compute the eigenmodes of a full helicopter chamber [33,35].…”
Section: Boundary Condition Treatment In Avspmentioning
confidence: 99%