The results were obtained during a measurement campaign of two weeks in September 2021 in a military training area just south of Manching airport in Germany.
3.1. Source Identification
The goal of the source identification flights is to measure the acoustic radiation in different directions and flight conditions. For these measurements, microphones M1–M15 were used. Note that no beamforming was applied. However, microphone M4 was not present for all measurements since the ground was too wet at this location. For these measurements, low-wind conditions are desirable. For all flights, high-quality KTH data is available, which is used to remove the Doppler frequency shift from the acoustic signal by solving the retarded time equation; this is similar to the method described in [
25], with the difference being that in this paper, constant wind is also accounted for, instead of a quiescent homogeneous atmosphere. As part of the solution, the distance between the source and observer is also obtained, which is used to compensate for spherical spreading effects. Variations in rotor speed can be compensated for based on rotor speed data from the FDR. Many flights were executed with the aid of the auto-pilot; however, the auto-pilot disengages below 80 m above ground level and the pilot had to fly the remaining part of the procedure by hand. This only applies to descent flight procedures. The accuracy of the desired flight path is in the order of 10 m. Data for source identification was only used when the helicopter was within 700 m of the microphones.
Attitude angles (
) from the FDR were used to transform the data into a right-handed reference frame
fixed to the helicopter. The origin of the
H frame is in the main rotor head, with
along the rotor mast and positive in the direction from rotor head to fuselage.
is in the symmetry plane of the helicopter and positive forward. In the
H frame, it is possible to define points at a constant reference distance (
) from the origin by two angles:
The data can now be visualized by a polar plot where
is in the radial direction and
is in the azimuth direction. A “top” view of a hemisphere for a
descent flight at 90 kts and configuration A is shown in
Figure 5a.
The overall sound pressure level is computed by dividing the time signal in intervals of 0.5 s, and this is shown in
Figure 5a,b in decibels. The reference pressure was
Pa. It can be seen in
Figure 5a that, for this flight condition, most of the noise is radiated forward and to the forward right side. The least noise is radiated to the back of the helicopter. Note that each time interval contains a piece of the full time signal and can be translated to the frequency domain with an amplitude and phase. Most noise prediction tools take this information into account. Note that no noise information is available for
. This is due to the use of ground-based microphones. If this information is needed for accurate noise modelling, the microphone setup must be extended by a mast or pole to ensure that microphones are up above the ground level [
12]. Flying the helicopter at a lower altitude will cause ground effect interference (interaction of rotor downwash with the ground). Placing microphones further away from the flight path will result in a bad signal-to-noise ratio and increased refraction effects.
Figure 5b shows the same hemisphere obtained by flying in the opposite direction. This gives an indication of the variations that occur for such measurements. Sources of variation in the measurements include the control inputs necessary to keep the inherent unstable helicopter on a prescribed flight path, variations in inflow due to atmospheric disturbances, and variations in the atmosphere causing variations in acoustic propagation. Multiple measurements for the same flight condition can be combined to form a single hemisphere, e.g., least squares fit based on spherical harmonics or Fourier series [
26]; however, such techniques were not applied here.
The purpose of these post-processing steps is to make the acoustic signal as stationary as possible and to transform the data to a frame of reference that moves with the helicopter, which generalizes the data.
The measurements indicate that a difference between configuration A and D can be observed in the acoustic results.
Figure 6 shows the hemisphere for the same flight condition as in
Figure 5a,b, but for the aircraft in configuration D. It must however be noted that this observation is based on two measurements per configuration, which is not much, and more measurements would be necessary for a statistically reliable difference. The general directivity is very similar; mainly, differences in level are observed. At high speed, the differences are more pronounced than at low speed.
3.2. Operational Procedures
For military intervention missions, there are mainly two approach strategies. Either the landing point of the helicopter is far from the target and the goal is to make sure the helicopter is not acoustically detected at the target, or the helicopter flies directly onto the target and uses the element of surprise to its advantage. For the first strategy, a suitable landing point should be chosen depending on atmospheric conditions (wind direction, wind magnitude, and temperature gradients), terrain (use of mountains/vegetation to shield noise), and flight procedure (avoiding noisy flight conditions, direct noise away from the target). For the second strategy, knowledge of the intervention time is relevant. Intervention time is the amount of time between the first acoustic detection at the target and the arrival of the helicopter (on the ground) at the target.
In order to measure detection distance and intervention time, the helicopter executed different approaches and departure procedures for different landing points.
Table 2 provides the GPS coordinates and the coordinates in the
M coordinate system of these landing points. The landing points were chosen based on estimates of the detection distance and visual features on the ground to enable the pilots to execute multiple approaches toward the same location.
A typical acoustic time signal of the helicopter approach and departure, in the negative
direction, to and from landing point R1 is shown in
Figure 7a for microphone M32. Note that the helicopter lands far from microphone M32, takes off again, makes a turn to fly away from the microphones, and does not fly over or by microphone M32. The acoustic pressure as a function of the emission time is shown in blue. The helicopter is at the landing point (on the ground) at time 0; this moment was reported by the crew by radio with an accuracy of
s. When the helicopter is far from the microphone (
s), the acoustic signal is relatively constant in time. It contains mostly background noise. As the helicopter comes closer to the microphone, the amplitude of the acoustic signal rises and contains the signature of the first main rotor harmonic. During this time, the helicopter can be acoustically detected at the microphone position. As the flare is initiated, typical blade vortex interaction noise can be heard. This type of noise is richer in frequency content and more intense than noise from only the first main rotor harmonic, as can also be seen in the spectrogram in
Figure 7b. Once the helicopter is in hover and on the ground, the acoustic signal is again constant and lower in amplitude (while the rotor is unloaded and may go into idle mode with reduced RPM). As the helicopter takes off again, the noise increases. In this case, a departure with a curve to the right is initiated, which brings the helicopter even closer to microphone M32 and the amplitude of the signal increases accordingly. As the helicopter makes its turn, it directs the loading noise of the Fenestron to the microphone; the Fenestron radiates tonal noise (mostly sideways) in a higher frequency band than the main rotor, to which the human ear is more sensitive. More details on the noise generated by the Fenestron are available from [
21]. After completing the departure turn, the helicopter increases its distance from the microphone again and the acoustic signal quickly drops below background noise levels (the helicopter radiates significantly less noise to the back, compared to the front, in forward flight). The different phases of the approach are also shown by text labels in
Figure 7a.
The raw acoustic pressure signals and derivatives like the sound pressure level or other traditional acoustic metrics are not suitable for estimating the time of detection of the helicopter, since the signal contains all kinds of background noise, like birds, bees, wind, etc. A filtering must be applied in order to eliminate these sounds, while retaining possible helicopter noise. A filtering based on the first main rotor blade passing frequency (BPF) is proposed. In the case of thickness noise (and the absence of BVI noise), the first main rotor BPF is a good estimate for the amplitude of the spectrum. Also, this harmonic has the lowest frequency and is expected to travel the furthest. The orange line in
Figure 7a indicates the amplitude of the first main rotor BPF extracted based on filtering [
27], which is assumed to be representative of the acoustic detectability. The black line shows the fifth Fenestron BPF harmonic (amplified 15 times), which is assumed to be representative of the Fenestron noise intensity. Although the Fenestron has unequal blade spacing, the tone at 10 times the shaft speed (fifth BPF due to rotor constructed from two identical halves) is still dominant for many flight conditions. This black line indicates that during the approach, no noise from the Fenestron is detected. This is also expected due to the shielding effect of the Fenestron casing. However, during departure, the first large peak in the noise is caused by the Fenestron.
Figure 8a,b give an example for an approach where BVI occurs. On the left, the acoustic pressure in the time domain is shown at the moment when the helicopter is still more than 2 km away from microphone M33. The signal is dominated by the first main rotor BPF. However, small oscillations (annotated in red) can be seen, which are caused by BVI. Even though these oscillations are very small, they can be heard in the recording. On the right is a spectrum of a (larger) time section around 92 s before landing. The lower horizontal axis shows the frequency in Hz, while the upper horizontal axis shows the main rotor harmonic BPF number. The higher harmonics caused by BVI can be clearly seen (marked by the red arrow). Even though they are two orders of magnitude smaller than the first main rotor harmonic, they can be heard because they occur in a frequency band to which the human ear is much more sensitive compared to the first few main rotor BPF harmonics. So when BVI occurs, the first BPF is no longer a good estimate of the spectrum. In order to detect BVI, a filtering in the range of 15–25 main rotor BPF harmonics is useful. When high-quality data is available, Doppler frequency shift and rotor RPM variations can be compensated to obtain a clean acoustic signal where the rotor harmonics are located at well-defined frequencies. However, due to time synchronization issues with the FDR data and the relative inaccurate position, disturbances will cause the frequencies to shift to unknown locations. For this reason, a more wide band filtering based on the wavelet transform in the frequency range 300–700 Hz is used here [
28].
From the data presented in
Figure 7a, it is expected that the intervention time is most likely determined by the steady part of the approach, while the acoustic detection distance is most likely determined by the flare and departure phases. This could indicate that in order to minimize the intervention time, it makes sense to investigate different approach speeds and to ensure that no braking/deceleration or steep descent occurs during the steady approach phase, since descent/braking might cause BVI noise. In order to minimize the detection distance, it makes sense to assess different flare and departure procedures.
For the intervention time, it is irrelevant how much noise is generated once the detection threshold has been exceeded. However, for the detection distance, care should be taken during the entire approach, landing, take-off, and departure procedures to limit the generated noise. This means that limiting the detection distance is more demanding than minimizing the intervention time.
Note that the microphone layout required for intervention time measurements is different from the one required for the detection distance. For the intervention time, it is necessary to have the landing point at the microphone location, while for detection distance, the microphones are far from the landing point.
3.2.1. Intervention Time
Intervention time measurements were conducted with microphones M30–M33 placed on a road along the axis, and the helicopter executed different approaches and departure procedures for landing point R1, very close to microphone M33. Departure procedures were executed for initial detection distance assessment with the other microphones. This microphone setup was necessary to be able to measure early in the morning while the grass was still wet, since acoustic equipment cannot be placed on very moist/wet surfaces. The approaches were conducted in the negative direction. Because of the flight being very close to the ground and far from the KTH stations, no optical tracking was possible by KTH; therefore, data is only available from the FDR, which is not good enough to enable de-Dopplerization of the acoustic time signal. The acoustic filtering was thus performed on the raw time signal with very wide filter bandwidths. No correction for variable rotor RPM was conducted.
Some measurements contain an external disturbance, most likely from a second helicopter that was operating in the area (estimated distance
km). Based on the tone around 30 Hz, this could very well be a 5-blade Airbus helicopter that was seen in the area during the measurements. It was not possible to do extensive post processing in real time during the measurements, in order to ensure that no interference occurred during the measurements. Therefore, the detection of this disturbance was carried out during post processing after the flight tests. This example indicates that for this type of measurement, very strict limitations on allowable air traffic in a wide range (multiple kilometers) must be ensured, especially for aircraft generating similar noise. At a recording time of 140 s, the audible level displays a minimum around 300 Hz. This can be understood based on the shape of the spectrum. At low frequencies, the spectrum is dominated by lower harmonics, which drop off with increasing order. Harmonics due to unsteady loading typically manifest themselves at higher frequencies; see also
Figure 8b.
A model for the detectability of helicopter noise in the presence of possible masking was proposed by Ollerhead [
6]. The input of the model is a third octave band spectrum of the background noise (with possible masking) and a third octave band spectrum of the noise where the helicopter is possibly present. The output of the model is the audible level spectrum in decibels. The spectrum is converted to critical band levels, after which it is combined with the background noise critical band level to account for masking. A positive value in any frequency band of the audible level spectrum indicates detection. Note that the model indicates that a signal can be detected in the presence of the given background noise masking. The model does not discriminate between types of acoustic source; e.g., noise from an insect can also exceed the threshold and cause an audible level above zero. An audible level above zero should therefore be interpreted with some caution. A plot of the audible level as a function of the record time for microphone M33 is shown in
Figure 9. The record time always starts at 0, such that in the figure, there is ≈50 s of acoustic measurement time included to the left. This record time is useful for correlating the time signal with the audio recording while listening. Landing occurs at a record time of 180 s. From the figure, it can be seen that detection occurs around 110 s for a frequency around 50 Hz. The detection threshold of human hearing is frequency-dependent, and the threshold increases with decreasing frequency below 1 kHz. Therefore, human detection at the lower frequencies is not determined by the first BPF, but by the second, third, or fourth BPF. A larger helicopter with a rotor that rotates slower may generate higher absolute levels but may have a shorter intervention time, based on human detection, due to the lower frequencies.
The plot in
Figure 10a shows the acoustic pressure at microphone M33 in dark gray as a function of the record time for an approach to landing point R1, at a speed of 80 kts. The orange line indicates the amplitude of the filtered first BPF. In
Figure 9, a detection occurs at a record time of 110 s; at this time, the amplitude of the first BPF is about
Pa (54.5 dB), as can be see in
Figure 10a. However, from the orange line, it can be seen that a capable listener (possibly with a microphone) will be able to detect the helicopter around a record time of 80 s, well before a human, according to the Ollerhead model. Before 80 s, the orange line is relatively constant and close to 0; it only filters out background noise variations at the first BPF. Note that the detection criteria defined by Ollerhead were found to be very conservative compared to field tests [
7]. For a 50% probability of detection, a sound pressure level 10 dB above Ollerhead’s threshold was found [
7]. In the context of this paper, this suggests a 50% probability of detection occurring for a spectrum with an amplitude of the first BPF of 64.5 dB.
The amplitude envelope estimate of the BVI signal is plotted in
Figure 10 (multiplied by
) by the green line. For
Figure 10, it can be seen that the acoustic detection is caused by thickness noise from the main rotor. BVI starts to be relevant at a record time above 130 s.
The lower plot in
Figure 10 shows the distance to the landing point in kilometers on the vertical axis and the time to landing in seconds on the horizontal axis. The time axis on the upper and lower plots is synchronized such that a vertical line can be drawn from the upper plot to the lower plot to determine the corresponding time to landing and the distance to the landing point (shown by the gray arrows in
Figure 10). For this particular recording, the maximum intervention time is at a time to landing of about −99 s and at that moment, the helicopter is at a distance of 3.1 km from the landing point. The distance to landing as a function of time is mostly linear, since the approach speed is constant. The deviation at the left for time to landing
s is caused by the curve that the helicopter made to line up for the approach.
For approaches at low height, the observer sees the helicopter rotor mainly in the rotor plane. This means that mostly thickness noise will be heard by the observer. The thickness noise radiates mostly in the rotor plane and in the forward direction of the advancing blade. Based on this fact, an approach was proposed that does not fly directly to the target but approaches it at an offset. At the last moment, the helicopter initiates a sharp banked curve to finally land at the target. These approaches were flown with an offset of about 300 m. The benefit of later detection hopefully outweighs the extra time needed for the final turn to the landing point.
Results for these approaches at an offset indicate that the distance at the moment of detection is indeed marginally smaller compared to the same procedure without offset, but the intervention times are longer. The benefit of the offset is less than the penalty of the extra time needed for the final curve.
3.2.2. Detection Distance
Most approaches and departures for detection distance measurement were flown along the axis. So, the approaches and departures were in line with the microphones M16–M29. Approaches were flown very close to the ground, meaning that optical tracking by the KTH was limited and KTH data is only available for the departure phase. Many combinations of approach and departure procedures were conducted.
In order to best compare the procedures, the acoustic signal is split into an approach part and a departure part. The approach part of the procedure is defined as the part of the procedure up to the time of landing; the departure is defined as the part of the procedure from the time of landing till the end of the acoustic recording. Microphones M16–M29 were used; these were arranged along a line in order to capture detection at different distances and to capture a possible acoustic shadow zone. However, during the measurements, no significant wind occurred.
The acoustic time signals were filtered to extract the amplitude of the first main rotor BPF. From this amplitude, the maximum value is determined during the approach and departure phase. This gives two maximum amplitudes per microphone, one for the approach phase and one for the departure phase.
Post processing of the detection distance measurements is more challenging than the intervention time measurements, since there are significant velocity and rotor speed variations during the approach, flare, and departure phases of the procedure. Therefore, we chose to de-Dopplerize the acoustic data and to remove the rotor speed variation, both based on FDR data (even though this is not ideal due to the issues with the FDR). Initial processing to extract Fenestron noise or BVI noise have been attempted; however, these did not yield convincing results and were omitted. Approach procedures were conducted at approach speeds of 60, 70, 80, and 90 kts.
Figure 11a provides the averaged computed speed per approach.
Every microphone location is shown by a circular marker; its location along the vertical axis indicates the maximum amplitude of the first main rotor BPF extracted by filtering during the entire approach. The black dashed line shows the theoretical amplitude decay due to the inverse distance law. Results are averaged over at least seven approaches at each approach speed. Given a detection threshold in dB, a horizontal line can be drawn from the vertical axis to the intersection with one of the curves. The intersection of this line with the curves gives the detection distances for the different approach speeds on the horizontal axis. As a threshold, a value of 64.5 dB, which was determined in the previous section, could be used. However, depending on the desired probability of detection, a different threshold should be used. As expected, the highest approach speed is the loudest and generates the largest detection distance. As the approach speed is decreased, the detection distance at the same detection threshold decreases. It is not fully understood why the approach at 80 kts is so quiet or the approach at 70 kts is so loud. It should be noted that the results at a distance of 2.8 km from the landing point are questionable. Here, the distance to the helicopter is the largest and the signal-to-noise ratio is the worst.
By using the emission times of the maximum amplitudes, the helicopter position and speed at the moment of maximum noise generation can be determined. These data correlate well between different microphones and show that for the approaches at 60 kts, the maxima occur while the helicopter is at the end of the flare, while for other speeds, the maxima are generated during the transition from flight at constant speed to a deceleration. These results are consistent for nearly all microphone locations, which is an indication that no significant atmospheric propagation effects occurred, which is consistent with the very low wind conditions. At an approach speed above 90 kts, it is likely that the maximum noise will be generated during the steady phase of the approach, because of the increase in thickness noise.
Figure 11b shows the maximum noise level for each microphone for the departure phase. Again, the inverse distance law is shown by the dashed line. The lower three curves show the results of a departure with rearward flight without rotation. The four middle curves show departures by a right turn, and the upper five curves show departures by a left turn. Other departures, such as tighter curves and 180-degree rotation in hover or sideward flight, were also tested. In theory, the most silent method of departure is expected to be rearward flight without rotation. This way, the Fenestron, which mainly radiates sideways, is not exposed and the distance to the target is kept to a maximum. Even though this departure is difficult from an operational point of view (degraded handling, bad visibility, problematic in formation landing) it is very useful to verify that the most silent departure procedure in theory correlates with the experiment. Also, it provides a lower bound with which to compare other departure procedures. From
Figure 11b, it is clear that rearward flight without rotation is the most silent departure, as expected theoretically.
A left turn departure generates more noise at the microphones than a right turn departure. A plausible explanation for this is that a left turn exposes the advancing blade side and therefore directs more noise in the direction of the microphones. To illustrate this,
Figure 12 shows relevant flight parameters, obtained from the FDR, and the acoustic pressure around the time of maximum noise at the microphones in the departure phase. In blue, it shows the parameters for a left curve departure. In orange, it shows the parameters for a right curve departure. The upper left plot gives the acoustic pressure measured at microphone M26, on the middle left is the airspeed in knots, and on the lower left is the roll angle in degrees. It can be seen that the roll angle is about
for the left turn and about
for the right turn. This implies that the left turn is taken more tightly than the right turn, which is also shown by the flight path, which shows a tighter left turn. A tighter turn (at the same speed) implies a higher load factor and could be a cause for extra noise generation. On the right is a plot of the flight path (for the time window that corresponds to the left plots) relative to the landing point located at
. Considering the noise directivity of the helicopter in the speed range 60–80 kts it can be observed that high noise radiation is present to the right back (azimuth angle
and
). It must, however, be kept in mind that the measured hemispheres are for steady flight, whereas the departure is a maneuver (accelerated and turning). It is also possible that the wake development in a left turn is different from that in a right turn, which could lead to more noise generation and/or different directivity. Further investigation is necessary to fully explain the exact cause of the difference between left and right curve departure.
One strategy to minimize the detection distance for the approach phase is to not approach the target straight on but offset, in such a way that the advancing blade side is exposed less. This type of approach was attempted during the intervention time measurements, discussed in
Section 3.2.1. During the approach, BVI noise should be avoided by a moderate descent rate and no deceleration until the flare. If stick inputs are necessary, acceleration should be preferred over deceleration even if a higher speed implies more thickness noise. For departure, a turn opposite to the sense of main rotor rotation is recommended in order to minimize noise radiation in the direction of the target. This implies different landing points for helicopters with different senses of rotation for the main rotor.
A possible recommendation for operations (with multiple helicopters) could be to land the loudest helicopter the furthest away from the target and have that helicopter perform a rearward departure after all other helicopters of the formation have passed or landed. For a helicopter with a conventional tail rotor, this may not apply since acoustic shielding is only provided by the fuselage and not by any tail rotor casing.