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March 3, 2026AIAA Journal0 citations

Numerical Implementation of Acoustic Impedance Boundary Condition Considering Finite Boundary Layer

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LSLeonardo A. SekiASAndré M. N. SpillereLBLucas A. Bonomo

Key Points

  • The Brambley boundary condition enhances prediction accuracy for acoustic impedance in finite boundary layers.
  • Validation shows that the new method aligns well with an analytical model for circular ducts, affirming its reliability.
  • The investigation employs the finite element method with updated boundary condition implementations in COMSOL Multiphysics software.
  • Findings highlight the significant influence of boundary layer effects, particularly with higher-order modes in acoustic analyses.

Abstract

The so-called Ingard–Myers boundary condition is commonly used to represent an acoustic impedance in the presence of grazing flow. However, recent studies have shown that it may be inadequate under certain conditions. The main problem has been identified as the assumption of a boundary layer of infinitesimal thickness, and several alternative boundary conditions that address this shortcoming have been proposed. In this work, we present a methodology to implement an alternative boundary condition in the context of the finite element method. The acoustic impedance boundary condition for finite boundary layers in straight circular ducts known as the Brambley boundary condition is selected for this purpose. The procedure to obtain an adequate finite element formulation of the chosen boundary condition is described. The new formulation is implemented in the commercial finite-element solver COMSOL Multiphysics and initially validated by comparison with a simple circular duct analytical model. The alternative boundary conditions is then used to predict liner attenuation in a realistic turbofan engine geometry and operating conditions and in a scaled-down fan rig. Results suggest that the effect of the boundary layer is nonnegligible, specially when higher-order modes are involved, with the Brambley boundary condition outperforming the Ingard–Myers boundary condition.

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Cite This Study

Seki et al. (2025) studied this question.

synapsesocial.com/papers/69a75cb2c6e9836116a25c7ahttps://doi.org/10.2514/1.j064989
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