The acoustic boundary admittance condition represents the stiffness. the ma
ss and the damping behaviour of the surrounding structure. The harmonic ana
lysis of small interior domains (e.g. vehicle cabin) is often carried out o
nly by applying acoustically rigid boundaries since the admittances are unk
nown or unreliably determined by commonly applied methods. Determination us
ing an impedance tube (or Kundt's tube) does not consider the real sound fi
eld; the calculation from the measured reverberation time provides an avera
ge admittance (and no phase information) of the whale boundary only. Beginn
ing with the definition of the complex-valued boundary admittance, a brief
review of the techniques to determine boundary admittances is followed by a
boundary element based method that is suited to calculate the boundary adm
ittances from a known sound pressure field. Ln addition to known methods, a
formulation is found where the nodal admittance is calculated by the quoti
ent of a nodal particle velocity divided by the nodal sound pressure. The n
odal particle velocity can be calculated from a known sound pressure field
solving a Dirichlet problem. The methods are applied to three simple exampl
es. Finally, other examples are given to demonstrate how the boundary admit
tance can represent the fluid-structure interaction and phase angle of admi
ttance influences the complex-valued eigenfrequencies. (C) 1999 Elsevier Sc
ience Ltd. All rights reserved.