A theoretical study is described of the effects of a passive porous wall on boundary-layer instability. The passive porouswall isconceived of as a thin porous sheet stretched over a plenum chamber. When disturbancesin theform of Tollmien‐Schlichting waves propagate along the boundary layer, the e uctuating pressure forces air in and out of the plenum chamber. The basic approach is based on classic linear stability theory for the e at-plate boundary layer with modie ed wall boundary conditions. The wall response is represented by a complex admittance (ratio of e uctuating e ow rate per unit area to wall pressure ) and, therefore, applies to a general class of passive porous, and other interactive, walls. The effects of a wide range of admittance values are studied. A stabilizing effect is obtained when the admittance phase is close to o/2, and an optimum value of admittance magnitude is also found. A theoretical model is introduced and used to calculate the admittance of the porous panels used in a parallel experimental study. It is shown that it may be possible to manufacture stabilizing porous panels. The stabilizing mechanism is due to the production of a near-wall region of negative Reynolds stress.