Mach Number Optimization for Cruise Phase Using Ant Colony Algorithm

Mach Number Selection for Cruise
Mach Number Selection for Cruise
Phase Using Ant Colony Algorithm
Phase Using Ant Colony Algorithm
with RTA Constrains
with RTA Constrains
Alejandro Murrieta-Mendoza, Antoine Hamy, Ruxandra M. Botez
Université du Québec 
/ ÉTS/ LARCASE
1
Motivation
Fuel
- 
Profit
- Financial Planning
- 
CO
2
 - Global Share: 2%
- NOx
- H
2
0
- Hydrocarbons
2
Motivation
Canada:
The Green Aviation Research & Development Network (GARDN)
 
Develop technologies to reduce aircraft noise and emissions.
Governmental Funding + Industrial Funding + University Expertise
3
Introduction
How to reduce fuel?
Winglets
Engines Improvements
Morphing wings
Trajectories and Airspace
4
Introduction
Conventional 3D Trajectories
Flight Plan.
Voice communication.
4D Time based Trajectories: IBO/TBO
Flight Plan
Advanced Systems
Required Time of Arrival
5
Objectives
Combination of Mach numbers that fulfill the RTA.
ETA = RTA
Reduce the fuel consumption
Reduce CO2, NOx, HC, etc…
6
Trajectory Studied
Cruise Phase
Bucharest – Grand Canary
Constant Altitude
7
Methodology
Flight Cost
Performance Database
Experimental Flight Data
8
Methodology
 
 
Flight Cost
9
Methodology
How to manage the Mach Number?
Mach Number as a grid
10
Mach Number
Options
Lateral Flight Plan
Methodology
Ant Algorithm
Ants wander around for food sources.
Different ants find the food source.
Over time the shortest path is selected.
Use pheromone to keep track of the path
The more ants are in a path, the more pheromone there is
11
 
 
 
Methodology
Ant Algorithm
Probability to select a given Mach Number
Pheromone Evaporation
12
 
 
 
Results
2 Turbo-Fan Aircraft
Real Flight Plan Waypoints were used
Weather obtained from flight plan
RTA waypoint just before the ToD.
Arbitrary imposed RTAs.
13
 
 
 
Results
14
RTA: 4h20m0s
Tolerance: +/- 30 sec
Tailwind
Headwind
Hedwind
Tailwind
Results
15
RTA1: 4h20m (blue)
  
RTA2: 4h24min (green)
RTA3: 4h30m (red)
  
RTA4: 4h36min (magneta)
Results
Flight Cost
16
NO RTA
 RTA
Conclusion
In almost all cases, the ACO respected the
RTAs imposed.
The algorithm was able to improve fuel burn.
Less fuel burn equals less emissions.
The algorithm takes local decisions.
A global weather view is required to reduce
the Mach Number variation.
17
Thank You
Thank You
Q & A
18
Slide Note
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Utilizing Ant Colony Algorithm with RTA Constrains, this research focuses on selecting optimal Mach numbers for the cruise phase to reduce fuel consumption and emissions. Motivated by the need to cut airline expenses and environmental impact, the study explores innovative approaches in aviation research and development. Objectives include achieving efficient combinations of Mach numbers to fulfill RTA requirements and minimize CO2, NOx, and HC emissions. The methodology involves analyzing flight costs, managing Mach numbers, and implementing the Ant Algorithm to enhance aircraft performance.

  • Mach Number Optimization
  • Ant Colony Algorithm
  • RTA Constrains
  • Aviation Research
  • Fuel Efficiency

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  1. Mach Number Selection for Cruise Phase Using Ant Colony Algorithm with RTA Constrains Alejandro Murrieta-Mendoza, Antoine Hamy, Ruxandra M. Botez Universit du Qu bec / TS/ LARCASE 1

  2. Motivation Fuel Airline Expenses: 26% - 40% - CO2- Global Share: 2% - NOx - H20 - Hydrocarbons innovation.columbia.edu - Profit - Financial Planning 2

  3. Motivation Canada: The Green Aviation Research & Development Network (GARDN) Develop technologies to reduce aircraft noise and emissions. Governmental Funding + Industrial Funding + University Expertise 3

  4. Introduction How to reduce fuel? SA 3.0 Winglets www.turbosquid.com Engines Improvements Morphing wings Trajectories and Airspace 4

  5. Introduction Conventional 3D Trajectories Flight Plan. Voice communication. 4D Time based Trajectories: IBO/TBO Flight Plan Advanced Systems Required Time of Arrival 5

  6. Objectives Combination of Mach numbers that fulfill the RTA. ETA = RTA Reduce the fuel consumption Reduce CO2, NOx, HC, etc innovation.columbia.edu 6

  7. Trajectory Studied Cruise Phase Bucharest Grand Canary Constant Altitude 7

  8. Methodology Flight Cost ???? = ???? ?????? + ???? ????? ???? ? ???? Experimental Flight Data Performance Database 8

  9. Methodology Flight Cost ?? ???? ? ???? = ???????? ??? RTAWaypoint = TotalFlightTime FlightTime i RTAWaypoint = TotalFuelBurn FlightBurn i ?? = ??? ????_????? cos(????_?????) 9

  10. Methodology How to manage the Mach Number? Mach Number as a grid Lateral Flight Plan Mach Number Options 10

  11. Methodology Ant Algorithm Ants wander around for food sources. Different ants find the food source. Over time the shortest path is selected. Use pheromone to keep track of the path The more ants are in a path, the more pheromone there is 11

  12. Methodology Ant Algorithm Probability to select a given Mach Number Fij ( ) _ * e ij Conso ij _ = Pij Fik ( ) _ * _ e ik Conso ik e Tt Tr = Pheromone Evaporation ( ) ( )( t ) + = + 1 1 F t F N P C ij ij ij ij 12

  13. Results 2 Turbo-Fan Aircraft Real Flight Plan Waypoints were used Weather obtained from flight plan RTA waypoint just before the ToD. Arbitrary imposed RTAs. 13

  14. Results RTA: 4h20m0s Tolerance: +/- 30 sec Mach Progression, RTA: 4h 20min 0.85 4h 20min 0sec. 0.84 0.83 Tailwind Headwind Hedwind 0.82 Mach 0.81 0.8 0.79 Tailwind 0.78 0.77 0 200 400 600 800 1000 1200 1400 1600 1800 2000 Distance (nm) 14

  15. Results RTA1: 4h20m (blue) RTA3: 4h30m (red) RTA2: 4h24min (green) RTA4: 4h36min (magneta) Mach Progression Different RTA 0.84 0.83 4h 20min 4h 24min 4h 30min 4h 34min 0.82 0.81 0.8 Mach 0.79 0.78 0.77 0.76 0.75 0.74 0 200 400 600 800 1000 1200 1400 1600 1800 2000 Distance (nm) 15

  16. Results Flight Cost NO RTA Mach Number 0.80 0.81 0.82 Flight Time 4h29m07s 4h25m30s 4h22m07s Fuel Burn (Ton) 18.4 18.8 19.1 Flight # 1 2 3 RTA Flight 1 2 3 4 RTA 4h20 4h25 4h30 4h35 Flight Time 4h20m00s 4h24m59s 4h30m40s 4h34m43s Difference (s) - 1 40 17 Fuel Burn (T) 16.057 16.848 18.680 19.431 16

  17. Conclusion In almost all cases, the ACO respected the RTAs imposed. The algorithm was able to improve fuel burn. Less fuel burn equals less emissions. The algorithm takes local decisions. A global weather view is required to reduce the Mach Number variation. 17

  18. Thank You Q & A 18

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