Claims Analysis
Total Claims: 7
Claim 1
Independent Claim
119 words
A process for preventing undesired contact with land or water by low-flying aircraft which are assigned a minimum altitude and which are provided with instruments for measuring the flight data, i.e., altitude, airspeed, angle of path, and transverse acceleration (b Q ), when gravitational acceleration is eliminated, comprising measuring the rate of descent (H), and altitude to (H) compute a limiting altitude (H limit ) determined from its ability for transverse acceleration and its other flight data, and controlling the aircraft by means of an automatic feedback controller which provides the aircraft with the maximum feasible transverse acceleration (b Qmax ) when for a measured value of altitude (H), the altitude is below the limiting altitude (H limit ).
Claim 2
Dependent Claim
119 words
A process for preventing undesired contact with land or water by low-flying aircraft which are assigned a minimum altitude and which are provided with instruments for measuring the flight data, i.e., altitude, airspeed, angle of path, and transverse acceleration (b Q ), when gravitational acceleration is eliminated, comprising measuring the rate of descent (H), and altitude to (H) compute a limiting altitude (H limit ) determined from its ability for transverse acceleration and its other flight data, and controlling the aircraft by means of an automatic feedback controller which provides the aircraft with the maximum feasible transverse acceleration (b Qmax ) when for a measured value of altitude (H), the altitude is below the limiting altitude (H limit ).
Claim 3
Dependent Claim
107 words
A process according to claim 1 including computing the limiting altitude H limit ) by adding a kinematic altitude (ΔH kin ) a dynamic altitude (ΔH dyn ), and a predetermined minimum altitude (ΔH min ), the kinematic altitude being given by the formula ##EQU17## and the dynamic altitude being obtained by continuous pre-computation of the relationship H = H (b Q (t), t) = H (t) and subsequent integration of H over time τ: ##EQU18## where T dyn is the time interval unit reaching the commanded reference transverse acceleration (b QC = -b Qmax ) within a given tolerance band of 5% of b QC .
Claim 4
Dependent Claim
31 words
A process according to claim 2 in which for simplifying the determination of the formula for H limit , the following equation derived by an extreme case estimation is used: ##EQU19##
Claim 5
Dependent Claim
29 words
A process according to claim 1 in which the flight data used for computing H limit are transverse acceleration b Q , speed v, and angle of path γ.
Claim 6
Dependent Claim
26 words
A process according to claim 1 in which the flight data used for computing H limit are transverse accleration b Q and rate of descent (H).
Claim 7
Dependent Claim
258 words
A process according to claim 8 including determining the limit trajectories of the aircraft by simulation or test flights for the purpose of obtaining the limiting altitude (H limit ), the angle of path γ(t o ) = γ o = 0, the initial speed v(t o ) = v and the actual transverse acceleration b Qo = b Q (t o )≧0 for t = t o , there being first a variation of the transverse acceleration from b Qo to b max keeping the initial speed v o constant, b QC = b max being applied each time t A = t o , thereupon for γ o = 0 and b Qmax the turn-on time t A = t o + τ (where τ≧0 is the parameter) will be varied for b QC = -b Qmax , where τ max is determined by γ o ≧γ>-90°, the paths being computed until γ = 0 again (path minimum), and then all paths will be so shifted that their minima will coincide, whereupon the foregoing process steps will be carried out either for the various initial speeds v o or only once for the most adverse value v o , so that a diagram of the limit trajectories will show an area which is the "danger domain" for the aircraft and within which each point is uniquely determined by the values H, v, b Q , and γ, so that measurement of v, b Q , and γ will uniquely determine H.sub.limit = H.sub.limit (v, b.sub.Q, γ).