Challenge

Project-1: Powertrain for aircraft in runways

What is an Aircraft?

An aircraft is a vehicle that is able to fly by gaining support from the air. It counters the force of gravity by using either static lift or by using the dynamic lift of an air foil, or in a few cases the downward thrust from jet engines. Common examples of aircraft include airplanes, helicopters, airships (including blimps), gliders, paramotors and hot air balloons.

Aircraft weight

Manufacturer's empty weight (MEW) also called Manufacturer's Weight Empty (MWE) or Licensed Empty Weight

  • It is the weight of the aircraft "as built" and includes the weight of the structure, power plant, furnishings, installations, systems and other equipment that are considered an integral part of an aircraft. This excludes any baggage, passengers, or usable fuel.

Zero-fuel weight (ZFW)

  • This is the total weight of the airplane and all its contents (including unusable fuel), but excluding the total weight of the usable fuel on board. As a flight progresses and fuel is consumed, the total weight of the airplane reduces, but the ZFW remains constant.

Operating empty weight (OEW) (Roughly equivalent to basic empty weight on light aircraft)

  • It is the basic weight of an aircraft including the crew, all fluids necessary for operation and all operator items and equipment required for flight but excluding usable fuel and the payload.

Payload

  • It is the carrying capacity of an aircraft. It includes cargo, people, extra fuel. In the case of a commercial airliner, it may refer only to revenue-generating cargo or paying passengers.

Maximum takeoff weight (MTOW)

  • This is the maximum weight at which the pilot of the aircraft is allowed to attempt to take off.

Regulated takeoff weight (RTOW)

  • Depending on different factors (e.g. flap setting, altitude, air temperature, length of runway), RTOW or maximum permissible takeoff weight varies for each takeoff. It can never be higher than MTOW.

Maximum Landing weight (MLW)

  • This maximum weight at which an aircraft is permitted to land.

Maximum ramp weight (MRW) also called maximum taxi weight (MTW)

  • It is the maximum weight authorized for maneuvering (taxiing or towing) an aircraft on the ground.

Aircraft gross weight

  • It is the total aircraft weight at any moment during the flight or ground operation. This decreases during flight due to fuel and oil consumption.

Classification of Aircrafts based on thier weights

This is a list of aircraft sorted by maximum takeoff weight.

MTOW = Maximum take-off weight,

MLW = Maximum landing weight,

TOR = Take-off run (SL, ISA+15°, MTOW),

LR = Landing run (SL, ISA+15°, MLW)

Type

MTOW [kg]

MLW [tons]

TOR [m]

LR [m]

ICAO category

FAA category

Antonov An-225

6,40,000

591.7

3500

-

Heavy

Super

Scaled Composites Model 351 Stratolaunch

5,89,670

-

3660

-

Heavy

Super

Airbus A380-800

5,75,000

394

3100

1930

Heavy

Super

Boeing 747-8F

4,47,700

346.091

3100

1800

Heavy

Heavy

Boeing 747-8

4,43,613

306.175

3100

-

Heavy

Heavy

Boeing 747-400ER

4,12,770

295.742

3090

-

Heavy

Heavy

Antonov An-124-100M

4,05,060

330

2520

900

Heavy

Heavy

Boeing 747-400

3,96,900

295.742

3018

2179

Heavy

Heavy

Lockheed C-5 Galaxy

3,81,000

288.417

2530

1494

Heavy

Heavy

Boeing 747-200

3,77,840

285.7

3338

2109

Heavy

Heavy

Boeing 747-300

3,77,840

260.32

3222

1905

Heavy

Heavy

Airbus A340-500

3,71,950

240

3050

2010

Heavy

Heavy

Airbus A340-600

3,67,400

256

3100

2100

Heavy

Heavy

Boeing 777F

3,47,800

260.816

2830

-

Heavy

Heavy

Boeing 777-300ER

3,51,800

251.29

3100

-

Heavy

Heavy

Boeing 777-200LR

3,47,450

223.168

3000

-

Heavy

Heavy

Boeing 747-100

3,40,200

265.3

-

-

Heavy

Heavy

Airbus A350-1000

3,08,000

233.5

-

-

Heavy

Heavy

Boeing 777-300

2,99,370

237.683

3380

-

Heavy

Heavy

Boeing 777-200ER

2,97,550

213

3380

1550

Heavy

Heavy

Airbus A340-300

2,76,700

190

3000

1926

Heavy

Heavy

McDonnell Douglas MD-11

2,73,300

185

2990

1890

Heavy

Heavy

Airbus A350-900

2,70,000

175

2670

1860

Heavy

Heavy

Ilyushin Il-96M

2,70,000

195.04

3115

2118

Heavy

Heavy

McDonnell Douglas DC-10

2,56,280

183

2990

1890

Heavy

Heavy

Boeing 787-9

2,54,000

192.777

2900

-

Heavy

Heavy

Boeing 787-10

2,54,000

201.849

-

-

Heavy

Heavy

Airbus A340-200

2,53,500

181

2990

-

Heavy

Heavy

Ilyushin IL-96-300

2,50,000

175

2600

1980

Heavy

Heavy

Airbus A330-300

2,42,000

185

2500

1750

Heavy

Heavy

Airbus A330-200

2,42,000

180

2220

1750

Heavy

Heavy

Lockheed L-1011-500

2,31,300

166.92

2636

-

Heavy

Heavy

Boeing 787-8

2,28,000

172.365

3300

1695

Heavy

Heavy

Lockheed L-1011-200

2,11,400

-

-

-

Heavy

Heavy

Ilyushin IL-86

2,08,000

175

-

-

Heavy

Heavy

Boeing 767-400ER

2,04,000

158.758

3414

-

Heavy

Heavy

Airbus A300-600R

1,92,000

140

2385

1555

Heavy

Heavy

Boeing 767-300ER

1,87,000

136.08

2713

1676

Heavy

Heavy

Concorde

1,85,000

111.1

3440

2220

Heavy

Heavy

Airbus A300-600

1,63,000

138

2324

1536

Heavy

Heavy

Boeing 767-300

1,59,000

136.078

2713

1676

Heavy

Heavy

Airbus A310-300

1,57,000

124

2290

1490

Heavy

Heavy

Vickers VC10

1,52,000

151.9

-

-

Heavy

Heavy

Boeing 707-320B

1,51,000

97.5

-

-

Heavy

Heavy

Boeing 707-320C

1,51,000

112.1

-

-

Heavy

Heavy

Douglas DC-8-61

1,47,000

-

-

-

Heavy

Heavy

Airbus A310-200

1,42,000

123

1860

1480

Heavy

Heavy

Airbus A400M

1,41,000

122

980

770

Heavy

Heavy

Douglas DC-8-32

1,40,000

-

-

-

Heavy

Heavy

Douglas DC-8-51

1,25,000

-

-

-

Medium

Large

Boeing 757-300

1,24,000

101.6

2550

1750

Medium

Large

Boeing 707-120B

1,17,000

86.3

-

-

Medium

Large

Boeing 757-200

1,16,000

89.9

2347

1555

Medium

Large

Boeing 720B

1,06,000

79.5

-

-

Medium

Large

Boeing 720

1,04,000

79.5

-

-

Medium

Large

Tupolev Tu-154M

1,04,000

80

-

-

Medium

Large

Tupolev Tu-204SM

1,04,000

87.5

2250

-

Medium

Large

Convair 880

87,500

-

-

-

Medium

Large

Boeing 737-900

85,000

66.36

2500

1704

Medium

Large

Boeing 737-900ER

85,000

71.35

2804

1829

Medium

Large

Boeing 727-200 Advanced

84,000

70.1

-

-

Medium

Large

Airbus A321-100

83,000

77.8

2200

1540

Medium

Large

Boeing 737-800

79,000

65.32

2308

1634

Medium

Large

Boeing 727-200

78,000

68.1

-

-

Medium

Large

McDonnell-Douglas MD-83

73,000

63.28

-

-

Medium

Large

Boeing 727-100

72,500

62.4

-

-

Medium

Large

Boeing 727-100C

72,500

62.4

-

-

Medium

Large

McDonnell-Douglas MD-90-30

71,000

64.41

2165

1520

Medium

Large

de Havilland Comet 4

70,700

-

-

-

Medium

Large

Boeing 737-700

70,000

58.06

1921

1415

Medium

Large

Airbus A320-100

68,000

66

1955

1490

Medium

Large

Boeing 737-400

68,000

54.9

2540

1540

Medium

Large

de Havilland Comet 3

68,000

-

-

-

Medium

Large

Boeing 377

67,000

-

-

-

Medium

Large

Boeing 737-600

66,000

54.66

1796

1340

Medium

Large

Airbus A220-300

65,000

57.61

1890

1494

Medium

Large

Hawker Siddeley Trident 2E

65,000

-

-

-

Medium

Large

Airbus A319

64,000

62.5

1850

1470

Medium

Large

Boeing 737-300

63,000

51.7

1939

1396

Medium

Large

Boeing 737-500

60,000

49.9

1832

1360

Medium

Large

Airbus A220-100

59,000

50.8

1463

1356

Medium

Large

Airbus A318

59,000

57.5

1375

1340

Medium

Large

Boeing 717-200HGW

55,000

47.174

1950

-

Medium

Large

Douglas DC-7

55,000

-

-

-

Medium

Large

de Havilland Comet 2

54,000

-

-

-

Medium

Large

Boeing 717-200BGW

50,000

46.265

1950

-

Medium

Large

de Havilland Comet 1

50,000

-

-

-

Medium

Large

Douglas DC-6A

48,600

-

-

-

Medium

Large

Douglas DC-6B

48,500

-

-

-

Medium

Large

Embraer 190

48,000

43

2056

1323

Medium

Large

Caravelle III

46,000

-

-

-

Medium

Large

Fokker 100

46,000

39.95

1621

1350

Medium

Large

Douglas DC-6

44,000

-

-

-

Medium

Large

Avro RJ-85

42,000

36.74

-

-

Medium

Large

Handley Page Hermes

39,000

-

-

-

Medium

Large

Embraer 175

37,500

32.8

2244

1304

Medium

Large

Bombardier CRJ900

36,500

33.345

1778

1596

Medium

Large

Embraer 170

36,000

32.8

1644

1274

Medium

Large

Bombardier CRJ700

33,000

30.39

1564

1478

Medium

Large

Douglas DC-4

33,000

-

-

-

Medium

Large

Vickers Viscount 800

30,400

-

-

-

Medium

Large

Bombardier Q400

28,000

28.01

1219

1295

Medium

Large

Bombardier CRJ200

23,000

21.319

1918

1479

Medium

Large

ATR 72-600

22,800

22.35

1333

914

Medium

Large

Saab 2000

22,800

21.5

1300

-

Medium

Large

Embraer ERJ 145

22,000

19.3

2270

1380

Medium

Large

ATR 42-500

18,600

18.3

1165

1126

Medium

Small

Saab 340

13,150

12.93

1300

1030

Medium

Small

Embraer 120 Brasilia

11,500

11.25

1560

1380

Medium

Small

BAe Jetstream 41

10,890

10.57

1493

826

Medium

Small

Learjet 75

9,752

8.709

1353

811

Medium

Small

Pilatus PC-24

8,300

7.665

893

724

Medium

Small

Embraer Phenom 300

8,150

7.65

956

677

Medium

Small

Beechcraft 1900D

7,765

7.605

1036

853

Medium

Small

Cessna Citation CJ4

7,761

7.103

1039

896

Medium

Small

de Havilland Hercules

7,000

-

-

-

Medium

Small

Embraer Phenom 100

4,800

4.43

975

741

Light

Small

2) Difference between ground speed and air speed

Wind Speed

For a reference point picked on the ground, the air moves relative to the reference point at the wind speed.

Notice that the wind speed is a vector quantity and has both a magnitude and a direction. Direction is important.

A 20 mph wind from the west is different from a 20 mph wind from the east.

The wind has components in all three primary directions (north-south, east-west, and up-down).

A positive velocity is defined to be in the direction of the aircraft's motion.

We are neglecting cross winds, which occur perpendicular to the flight path but parallel to the ground, and updrafts and downdrafts, which occur perpendicular to the ground.

Ground Speed

For a reference point picked on the ground, the aircraft moves relative to the reference point at the ground speed.

Ground speed is also a vector quantity so a comparison of the ground speed to the wind speed must be done according to rules for vector comparisons

Airspeed

The important quantity in the generation of lift is the relative velocity between the object and the air, which is called the airspeed.

Airspeed cannot be directly measured from a ground position, but must be computed from the ground speed and the wind speed.

Airspeed is the vector difference between the ground speed and the wind speed.

Airspeed = Ground Speed - Wind Speed

On a perfectly still day, the airspeed is equal to the ground speed. But if the wind is blowing in the same direction that the aircraft is moving, the airspeed will be less than the ground speed.

3) Reason for not using airplanes engines for airplane movement on the ground at Airport

Pushback using the jet-engine's thrust-reverser is a highly fuel-consuming and noisy process and also potentially hazardous for personnel working near the plane.

Although many aircraft are capable of moving themselves backwards on the ground using reverse thrust (a procedure referred to as a power back), the resulting jet blast or prop wash light cause damage to the terminal building or equipment.

Engines close to the ground may also blow sand and debris forward and then suck them into the engine, causing damage to the engine. A pushback is therefore the preferred method to move the aircraft away from the gate.

Once the plane is tugged away to a safe distance from the terminal, the plane begins using its own engine power for the rest of the taxing process.

5) Airplane Take OFF

Takeoff is the phase of flight in which an aeroplane leaves the ground and becomes airborne. This usually involves starting with a transition from moving along the ground on a runway.

For light aircraft, usually full power is used during takeoff.

Large transport category (airliner) aircraft may use a reduced power for takeoff, where less than full power is applied in order to prolong engine life, reduce maintenance costs and reduce noise emissions.

In some emergency cases, the power used can then be increased to increase the aircraft's performance.

The aircraft is permitted to accelerate to rotation speed (often referred to as Vr).

The nose is raised to a nominal 5°–15° nose up pitch attitude to increase lift from the wings and effect liftoff.

The speeds needed for takeoff are relative to the motion of the air (indicated airspeed). A headwind will reduce the ground speed needed for takeoff, as there is a greater flow of air over the wings.

Typical takeoff air speeds for jetliners are in the range of 240–285 km/h . Light aircraft, take off at around 100 km/h . Ultralights have even lower takeoff speeds.

The takeoff speed required varies with air density, aircraft gross weight, and aircraft configuration (flap or slat position, as applicable).

V1, VR and V2 speeds

Operations with transport category aircraft employ the concept of the takeoff V-speeds, V1, VR and V2.

These speeds are determined not only by the above factors affecting takeoff performance, but also by the length and slope of the runway and any peculiar conditions, such as obstacles off the end of the runway.

Below V1, in case of critical failures, the takeoff should be aborted; above V1 the pilot continues the takeoff and returns for landing.

After the co-pilot calls V1, he/she will call VR or "rotate," marking speed at which to rotate the aircraft.

The VR for transport category aircraft is calculated such as to allow the aircraft to reach the regulatory screen height at V2 with one engine failed.

Then, V2 (the safe takeoff speed) is called. This speed must be maintained after an engine failure to meet performance targets for rate of climb and angle of climb.

Tyre design

An aircraft tire or tyre is designed to withstand extremely heavy loads for short durations.

The number of tires required for aircraft increases with the weight of the aircraft, as the weight of the airplane needs to be distributed more evenly.

Aircraft tire tread patterns are designed to facilitate stability in high crosswind conditions, to channel water away to prevent hydroplaning, and for braking effect.

Inflation

Aircraft tires are usually inflated with nitrogen to minimize expansion and contraction from extreme changes in ambient temperature and pressure experienced during flight.

Dry nitrogen expands at the same rate as other dry atmospheric gases (normal air is about 80% nitrogen), but common compressed air sources may contain moisture, which increases the expansion rate with temperature.

The use of an inert gas for tire inflation will eliminate the possibility of a tire explosion

Rolling resistance

Rolling resistance, sometimes called rolling friction or rolling drag, is the force resisting the motion when a body (wheel) rolls on a surface.

It is mainly caused by non-elastic effects; that is, not all the energy needed for deformation (or movement) of the wheel, is recovered when the pressure is removed.

The "rolling resistance coefficient" is defined by the following equation:

`F=C_rr N`

F - the rolling resistance force

- the dimensionless rolling resistance coefficient or coefficient of rolling friction (CRF), and

N - the normal force, the force perpendicular to the surface on which the wheel is rolling.

Usually airplanes have very low rolling resistance coefficient of such as 0.06.

Rolling resistance for an aircraft depends upon a lot of factors such as aircraft weight, runway condition, tyre conditions, tyre pressure and environmental factors (such as weather conditions)

Tyre pressure

Aircraft tyres are designed to withstand extremely heavy loads for short durations, with the number of tyres required increasing with the weight of the plane in order to better distribute the weight.

Tests of airliner aircraft tires have shown that they are able to sustain pressures of maximum 800 psi (55 bar; 5,500 kPa) before bursting.

There are 2 primary hazards associated with tyres:

  1. Deflation;the tyre deflates in a controlled manner with minimal direct consequence to other systems.
  1. Explosive break-up;the tyre (and sometimes the wheel holding the tyre) deflates or breaks-up in an uncontrolled manner with a significant probability of secondary damage to other unrelated systems.

These hazards are associated with 4 distinct periods of aircraft operation:

  1. Ground operations e.g. taxiing
  2. Take-off (up to gear retraction)
  3. Post take-off (gear stowed)
  4. Landing (to the end of the roll-out)

The various combinations of hazard and flight period can have markedly different influences, but all can affect operations to some degree.

Landing:

A number of issues can arise from landing with a deflated tyre:

Handling issues may arise during the landing roll-out phase, and in severe cases may cause the aircraft to depart the prepared surface.

Landing with a deflated tyre will put additional strain on the remaining tyres, with an increased potential for one or more to subsequently suffer an explosive deflation due to overstress. The implication for secondary damage to the aircraft is high and the potential for rapid aircraft arrest and evacuation is enhanced.

Brake forces

Bringing an aircraft to a safe stop is the most important part of a flight. In order to do this, pilots have a number of facilities available to them.

The brakes bear the brunt of the hard work with the spoilers and reverse thrust lending a helping hand to ensure maximum efficiency.

The autobrake system helps keep the deceleration nice and smooth whilst the anti-skid system reduces the distances needed to stop by modulating the brakes on individual wheels and stopping them from skidding.

Aircraft can also depart with part of the braking system not working.

By carrying out a performance calculation before every takeoff and landing, we ensure that the aircraft will stop safely in the given conditions, even at maximum takeoff weight.

A rough estimate for the maximum energy that the A380’s 16 brakes need to dissipate during landing can be obtained by calculating the kinetic energy of the aircraft (neglecting the effects of thrust reversers, air brakes, tailwinds, headwinds and runway slope).

kinetic energy (KE) is a function of mass (m) and velocity (v) according to the equation:

KE = ½mv2

Typical landing speed for an A380 is around 130kts to 140kts

The kinetic energy of the A380 during Landing is calculated as follows:

KE = 0.5 * 575,000 kg * (87.4556 m/s)2 = 1.49131922169 x 109 J = 1.49 GJ

To generate the necessary frictional forces and to handle this much energy within the length of a runway, large commercial transport aircraft typically require multiple discs per brake assembly and brakes on most, if not all, of their wheels.

6) Force and Power required to push / pull an aircraft by a towing vehicle.

The Embraer E-Jet family is a series of narrow-body short- to medium-range twin-engine jet airliners, carrying 66 to 124 passengers

For the calculation purposes the specifications E-195 model is used.

E-195 weight specifications.

The maximum take off weight is 52,290 Kg. Aircraft business is very stringent in safety measurements. Thus the aircraft is never operated at its maximum limitations.

Assuming the maximum aircraft weight during taxing is limited to only 95% of it's maximum take off weight, the design of aircraft is done at 54,900 kg

The main forces acting during taxing of an aircraft are

rolling resistance <![if !vml]><![endif]>

and darg force (due to atmospheric air)

Rolling resistance of the aircraft

rr_a = (59400*0.006*9.81) rolling resistance coefficient of aircraft tires is taken as 0.006

Rolling resistance of aircraft = 3496.2840 N

Rolling resistance of the Tug ( Towing vehicle)

rr_t = (7620*0.01*9.81) rolling resistance coefficient of towing vehicle tires is taken as 0.01

Rolling resistance of tug = 747.522 N

Drag force while taxing the aircraft

The drag force D exerted on a body traveling through a fluid is given by

`D= 1/2 CρAv^2`

Where:

C is the drag coefficient, which can vary along with the speed of the body. Here it is assumed as 0.25

ρ is the density of the fluid through which the body is moving . Air density vale of 1.225 kg/m3 is taken

v is the speed of the body relative to the fluid. Taxing velocity is assumed to be 4.5 m/s

A is the projected cross-sectional area of the body perpendicular to the flow direction (that is, perpendicular to v). Frontal area is taken as 2 m2.

drag_force = (0.25*1.22*2*4.5*4.5)/2

Drag force = 6.17 N

Total force required by a tug to pushback the aircraft is = Rolling resistance of aircraft + Rolling resistance of tug + Drag force

= 3496.2840 N + 747.522 N + 6.17 N

= 4249.98 N

Assuming the wheels of the tug are 17.5 inches (0.4445 m) in diameter, the torque required by the Tug is

Torque required of the wheels of the Tug to pushback the aircraft = Force * Radius

= 4249.98 N * 0.4445

= 1889

Power required by the Tug to pushback the aircraft = Force * velocity

= 4249.98 N * 4.5 m/s

= 19.12 x 103 W

= 19.12 kW

7) Electric powertrain with type of motor, it’s power rating, and energy requirement to fulfill aircraft towing application and the duty cycle range to control the aircraft speed from zero to highest.

Electric powertrain has three main components

Battery ------- Power Converter -------Motor

First motor ratings is calculated, then power converter ratings are calculated and finally battery capacity is also calculated

Motor Design

Torque calculation

The Electric Tug is assumed to have a gear ratio of 1:10. Thus the torque produced by motor is multiplied by a factor 10 at wheels.

Torque required of the wheels of the Tug to pushback the aircraft = 1889.11 Nm

Required motor torque = 1889.11 /10 = 188.911 Nm (Assuming there are no transmission losses)

Assumtions made

motor loss = 10%

Transmission losses = 20%

Required motor torque = 188.9 + 188.9(0.1+0.2)

= 245 Nm

Power calculation

The power required = 19.12 Kw

Assumptions made

motor efficiency = 90%

motor is designed to run at 80% of the full capacity for the safety purposes

Required motor power = 19.12/(0.9*0.8)

= 26.5 kW (or) 35.563906 HP

Thus the required motor specifications are

Torque rating = 245 Nm

Power rating = 35.56 HP

With these motor requirements the below mentioned motor is chosen and its specifications are given below

The Danaher Motion - 80V A/C Brushless

MOTOR SPECIFICATIONS

Power Train

80V A/C ELECTRIC

Traction Motor

Danaher Motion - 80V A/C Brushless

Output @ 1300 rpm

55 HP / 41 kW (Peak)

Torque (Electric)

210 ft lbs / 284 Nm

Power converter

Required power is 26.52 kW and the motor's full rated power is 41kW

Thus a DC-AC converter such as sine wave inverter with 41 kW handling capacity is chosen

Duty cycle calculation = 26.52/41 = 0.64

The duty cycle range is from 0 to 0.64%.

Battery Capacity

Assuming an average taxing time for E-195 aircraft is about 10 minutes. The energy required to move the aircraft for 10 minutes is calculated

Time = 10 mins (600 seconds)


Energy = power*time*60

= 26.5*10*60

= 15900 KJ

= 15.900 MJ or 4.4167 kWh

= 4.4167 kWh

Thus for operating the Tug for 10 minutes to tow one aircraft the energy required is 4.4 kWh.

Apart from towing the aircraft, the Tug should move from its parking place to tow the aircraft and then comeback from runway to parking place. To accommodate this travel an additional 0.6 kWh is added to required energy.

Thus for single towing operation the energy required is 4.4 kWh + 0.6 kWh = 5.0 kWh.

This is the energy required for single operation. Assuming a single full charge of battery the Tug can perform 25 Towing operations.

The required battery capacity is = 5.0 kWh * 25 = 125 kWh

Electric Powertrain

Motor specifications - Torque 284 Nm Power 41 kW (Peak)

Power inverter specifications - The duty cycle range is 0 to 0.64%. Handling capacity - 41 kW

Battery capacity - 125 kWh

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Talk to a career counsellor

Free 20-minute call. We'll map the right course to where you want to work.

By submitting you agree to our Terms and Privacy Policy.