The aim of this study was to test the ability of a simple two segment model to describe the frequency dependence of resistive impedance in obstructive patients, and to investigate the significance of parameters derived from this model.The study was performed in 38 patients, in the basal state and after inhalation of 200 µg salbutamol. Impedance data measured over 4-32 Hz were fitted by a general four parameter viscoelastic model describing gas redistribution, and completed by an inertial component. This model yielded Newtonian resistance (Rmin) and maximal resistance (Rmax = Rmin plus delayed resistance due to gas redistribution). Resistive impedance data were also submitted to linear regression analysis over the 4-16 and 17-32 Hz frequency ranges, which, respectively, yielded resistive impedance extrapolated at 0 Hz (R0) and resistive impedance estimated at 32 Hz (R32). R0 and R32 were compared to Rmax and Rmin, respectively. The airway response to salbutamol inhalation was assessed by the percentage changes in these parameters (R0%, R32%, Rmax%, and Rmin%, respectively).Significant linear correlations (p<0.0001) were found between R0 and Rmax, R32 and Rmin, and R0% and Rmax%. Furthermore, the linear regression lines of R0 vs Rmax, and R0% vs Rmax%, were not significantly different from the identity line.These results demonstrate that resistive impedance extrapolated at zero frequency is equivalent to maximal resistive impedance, and can be proposed as an index, not only of the level of airway obstruction, but also of its reversibility. Eur Respir J., 1997; 10: 150-155 The standard forced oscillation technique (FOT) is a convenient method for measuring respiratory resistance without the need for patient co-operation. In normal subjects, the resistive respiratory impedance derived from this technique, appears to be a linear function of frequency over the usual range (4-32 Hz). Resistive impedance can, therefore, be characterized by two parameters, namely its intercept with the ordinate axis, which represents respiratory resistance extrapolated at zero frequency (R0), and its slope (S) which is then close to zero [1][2][3][4][5][6][7]. By contrast, in patients with airway obstruction or in subjects shown to be hyperreactive on bronchial challenge, resistive impedance displays a marked negative frequency dependence up to about 16 Hz, and at least two straight line segments are then necessary to approximate it by linear functions of frequency. Consequently, the estimation of R0 by linear regression analysis of resistive impedance vs frequency can only be made on a reduced frequency range, such as 4-16 Hz [8]. Whereas the parameters of such multisegment models are easy to calculate, their physiological interpretation may seem questionable.The frequency dependence of respiratory resistive impedance over 4-32 Hz is usually interpreted in terms of series or parallel gas redistribution and described by the corresponding Mead or Otis models [9,10]. Whereas the parameters derived from these two compartment visco...