FL-PERF
Flight Performance
Flight Performance
Fichier Détails
Cartes-fiches | 42 |
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Langue | English |
Catégorie | Technique |
Niveau | Université |
Crée / Actualisé | 22.02.2020 / 30.05.2021 |
Lien de web |
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Definition:
Altitude
The vertical distance of a level, a point or an object considered as a point, measured from mean sea level (MSL)
Definition:
Height
The vertical distance of a level, a point or an object considered as a point, measured from a specific datum
Definition:
Pressure Altitude
Pressure Altitude is the altitude in the international standard atmosphere whose pressure value is equal to the actual ambient pressure at the place of observation.
Pressure altitude is the indicated altitude when an altimeter is set to 1013.25 hPa
Definition:
Density Altitude
Density Altitude is the altitude in the international standard atmosphere whose density value is equal to the actual ambient density at the place of observation.
Density Altitude is the pressure altitude adjusted for non-standard temperature.
Definition:
Humidity
Humidity, when used in aeroplane performance, is always related to relative humidity.
CS 25.101 states:
The performance, as affected by engine power or thrust, must be based on the following relative humidities:
(1) 80%, at and below standard temperatures; and
(2) 34%, and above standard temperatures plus 10ºC (50ºF).
Between these two temperatures, the relative humidity must vary linearly.
Definition:
Gross Performance
It represents the average performance that a fleet of aeroplanes can be expected to achieve if they are satisfactorily maintained. In other words it is the level of performance that an average pilot flying an average aeroplane could be reasonably expected to attain.
Definition:
Net Performance
To account for further variations in performance caused by manoeuvring, piloting technique and temporary below average aircraft performance the gross performance values are further diminished for each phase of flight, as specified by the EASA CS 25.115 (b). This is the safety factorization. It is based on an incident probability rate of one in one million flights, making it a remote probability that the aircraft will not achieve the specified performance level.
Definition:
Runway Slope
Runway slope for the purposes of take-off and landing performance is assumed to be uniform over the entire runway length. The range of slopes included in the Flight Manual is from +2% to —2% and the effective runway gradient is to be used for takeoff computations. CS 25.105(d)(2).
If slope varies along the runway length then the average slope is the one which is promulgated. This slope should be used for all field lengths used in take-off performance planning calculations. For Class 'A' (CS-25) aeroplane scheduled landing performance computations, the average slope must be used if it exceeds 2% and may be used if so desired for lower values. The runway slope formula is:
\(Slope = {Change \, of \, height \over Runway \, length} \cdot 100\)
Definition:
Runway Condition: Contaminated Runway
A runway is considered to be contaminated when more than 25% of the runway surface area (whether in isolated areas or not), within the required length and width being used, is covered by one of the following:
(i) Surface water more than 3 mm (0.125 in.) deep, or loose snow or by slush equivalent to more than 3 mm (0.125 in.) of water;
(ii) Snow which has been compressed into a solid mass which resists further compression and will hold together or break into lumps if picked up (compacted snow) or
(iii) Ice, including wet ice, causing low braking action.
Definition
Runway Condition: Damp Runway
A runway is considered damp when the surface is not dry, but when the moisture on it does not give it a shiny appearance.
EASA-OPS 1.480(a)(3)
Definition
Runway Condition: Wet Runway
A runway is considered as wet when it is well soaked but without significant areas of standing water. A runway is well soaked when there is sufficient moisture on the runway surface to cause it to appear reflective.
AMC 25.1591 Paragraph 2.2; EASA-OPS 1.480(a) (10)
Definition:
Aerodrome Declared Distance: Take-off run available (TORA)
The length of runway which is declared available by the appropriate authority and suitable for the ground run of an aeroplane taking off. Usually it is the physical runway length.
EASA-OPS 1.480(a)(9)
Definition:
Aerodrome Declared Distance: Clearway (CWY)
Is defined as an area beyond the runway, not less than 152 m (500 ft) wide, centrally located about the extended centreline of the runway, and under the control of the airport authorities. The clearway is expressed in terms of a clearway plane, extending from the end of the runway with an upward slope not exceeding 1.25%, above which no object or terrain protrudes. However, threshold lights may protrude above the plane if their height above the end of the runway is 0.66 m (26 in) or less and if they are located to each side of the runway.
Definition:
Aerodrome Declared Distance: Stopway (SWY)
Means an area beyond the take-off runway, no less wide than the runway and centred upon the extended centerline of the runway, able to support the aeroplane during an abortive take-off, without causing structural damage to the aeroplane, and designated by the airport authorities for use in decelerating the aeroplane during an abortive (rejected) take-off.
It must be capable to support the mass of an aeroplane without inducing structural damage to the aeroplane.
Definition:
Aerodrome Declared Distance: Accelerate-stop distance available (ASDA)
TORA + Stopway = ASDA
The length of the take-off run available plus the length of stopway, if such stopway is declared available by the appropriate Authority and is capable of bearing the mass of the aeroplane under the prevailing operating conditions.
EASA-OPS 1.480(a)(1)
Definition:
Aerodrome Declared Distance: Take-off distance available (TODA)
TORA + Clearway = TODA
The length of the take-off run available plus the length of the clearway available.
Definition:
Aerodrome Declared Distance: Landing distance available (LDA)
The length of the runway which is declared available by the appropriate Authority and suitable for the ground run of an aeroplane landing.
Engine limitations:
There are basically 2 limitations
- Temperature Limit, based on Exhaust Gas Temperature (EGT)
- Pressure Limit, based on structural limits of the engine
Definition:
Environmental Limitations:
According to CS 25.1527 Subpart F the extremes of the ambient air temperature and operating altitude for which operation is allowed, as limited by flight, structural, powerplant, functional,or equipment characteristics, must be established.
[Inside the environmental envelope the aeroplane’s performance has been established]
Definition:
Jet engine limitations (Thrust):
- Take-Off (TOGA)
- Represent the maximum thrust available for take-off. It is certified for 10 minutes in case of engine failure and for 5 minutes with all engine operative
- Go Around (TOGA)
- The maximum thrust available for go-around. Same time limits as for take-off
- Maximum Continous Thrust (MCT)
- The maximum thrust for unlimited time, used after TOGA
- Climb (CL)
- The maximum thrust available for the climb phase
What are the two basic forms of powerplant ussed in aviation?
Thrust-producing powerplant
Power-producing powerplant
The exhaust flow of a jet is a function of ... ........... which in turn can be considered constant for a ........ .......
gas temperature
throttle setting
The overall effect of Mach number on thrust is the product of the ... ...... function and the ....... function.
net thrust
density
Net thrust is the product of ......... .... and ..... ......
Momentum Drag
Gross Thrust
\(F_N = F_G - D_m\)
\(F_N = \dot{m} \cdot V_j - \dot{m} \cdot V\)
The Net Thrust will be affected by:
- Mach number
- Altitude
There are no precise functions that will relate thrust to mach number and altitude for all thrust-producing powerplants.
Air entering the intake will be subjected to an .......... change of its density.
The rise in density at the compressor face will in turn ........ the mass flow through the engine.
Hence thrust will ........ with speed.
isentropic
increase
increase
State some examples for power-producing powerplants:
- piston engine
- turboprop engine
The power output of a power-producing powerplant is .......... ........ with speed.
reasonably constant
Thrust Power = Shaft Power * Propeller Efficiency
\(T \cdot V = \eta \cdot P\)
Characterise the thrust of a propeller in regards to altitude and EAS:
Thrust decreases with increasing altitude.
Thrust decreases with increasing EAS. (however behaviour is special at low EAS)
Propeller efficiency \(\eta_P\) depends on ......... ..... and ....... .....
propeller pitch
advance ratio
With an increased propeller pitch, the highest efficiency is reached at a higher advance ratio.
The range of a propeller-driven aeroplane is dependent of altitude:
For maximum range a jet aeroplane has to:
- Fly at maximum speed
- Fly at best L/D
- Run the engine at its best specific fuel consumption
- Fly at maximum \({{c_L}^{1/2} \over c_D}\)
- Have the lowest possible thrust specific fuel consumption
- Fly at high altitude ( low density \(\rho\))
- Carry a lot of fuel
From the Breguet endurance formula follows that in order to maximize endurance we have to:
• maximize propeller efficiency \(\eta_p\)
• minimize specific fuel consumption SFC (engine efficiency)
• fly at the maximum \(c_l^{3/2}/c_d\) (aerodynamic efficiency)
• cater as much fuel as possible (structural efficiency)
Define endurance:
Endurance is the amount of time that an aeroplane can stay airborne on a load of fuel.
Endurance of a propeller-driven aeroplane is altitude dependent:
The endurance of a jet aeroplane is dependent of altitude:
To achieve maximum endurance for a jet aeroplane we have to:
• Fly at maximum L/D
• Have the lowest specific fuel consumption TSFC
• Carry a lot of fuel
Explain the concept of Energy Heigt \(H_e\):
How can an airplane change its energy height?
By applying excess power.
The time rate of change of Energy Height is equal to the Specific Excess Power (SEP)
How do the speeds for best (maximum) ROC and minimum power in level flight compare?
(based on the assumption that propeller efficiency and available power are both independent of speed)