Frequency-domain parameter identification techniques were used to develop a hover mathematical model of the AH-64 Apache helicopter from flight data. The unstable AH-64 bare-airframe characteristics, without a stability augmentation system, were parameterized in the conventional stability-derivative form. To improve the model's vertical response, a simple transfer-function model approximating the effects of dynamic inflow was developed. The model, with and without stability augmentation, was then evaluated by AH-64 pilots in a moving-base simulation. It was the opinion of the pilots that the simulation was a satisfactory representation of the aircraft for the tasks of interest. The principal negative comment was that height control was more difficult in the simulation than in the aircraft.Nomenclature a x ,a y ,a z = longitudinal, lateral, and vertical applied specific force, ft/s 2 del = delayed j = complex variable, \/-I L, M, N = roll, pitch, and yaw applied specific moments, rad/s 2 Ion, lat, ped, col = longitudinal, lateral, directional, and vertical cockpit inputs, in. p,q,r = roll, pitch, and yaw angular rate perturbations, rad/s u,v,w = longitudinal, lateral, and vertical airspeed perturbations, ft/s X, Y, Z = longitudinal, lateral, and vertical applied specific force perturbations, ft/s 2 8 -control input, in. 0 = pitch angle perturbation, rad 0 = pitch rate perturbation, rad/s r = time delay, sec 0 = roll angle perturbation, rad 0 = roll rate perturbations, rad/s a) = frequency, rad/s o Introduction BTAINING accurate mathematical models of actual flight vehicles is important for many reasons. The models are used