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Articles

Robust flight-to-gate assignment with landside capacity constraints

ORCID Icon, &
Pages 356-377 | Received 16 Apr 2020, Accepted 08 Jan 2021, Published online: 27 Apr 2021

Figures & data

Figure 1. Example of three splitting options for flights without overnight-stay.

Figure 1. Example of three splitting options for flights without overnight-stay.

Figure 2. Flights with overnight-stay and morning departure.

Figure 2. Flights with overnight-stay and morning departure.

Figure 3. Flights with evening arrival and overnight-stay.

Figure 3. Flights with evening arrival and overnight-stay.

Figure 4. Example of pl,t,arr,fpl,t,dep and fpl,t for a flight l without an overnight-stay. This flight has a STA = 06:50 and STD = 14:25.

Figure 4. Example of pl,t,arr,fpl,t,dep and fpl,t for a flight l without an overnight-stay. This flight has a STA = 06:50 and STD = 14:25.

Figure 5. Example value of λi,p,q,t of flight segment i at facility (1) in terminal q during time step t, with ti,p,qs= 130, ti,p,qe= 142, λi,p,q,t1.

Figure 5. Example value of λi,p,q,t of flight segment i at facility (1) in terminal q during time step t, with ti,p,qs= 130, ti,p,qe= 142, λi,p,q,t≤1.

Figure 6. Example value of γi,p,q,t of flight segment i at facility (1) in terminal q during time step t, with ti,p,qs= 130, ti,p,qe= 142, tγi,p,q,t=1.

Figure 6. Example value of γi,p,q,t of flight segment i at facility (1) in terminal q during time step t, with ti,p,qs= 130, ti,p,qe= 142, ∑t⁡γi,p,q,t=1.

Figure 7. Example value of λi,p,q,tof flight segment i at facility (2) in terminal q during time step t, with ti,p,qs= 120, ti,p,qe= 150, tλi,p,q,t1.

Figure 7. Example value of λi,p,q,tof flight segment i at facility (2) in terminal q during time step t, with ti,p,qs= 120, ti,p,qe= 150, ∑t⁡λi,p,q,t≤1.

Figure 8. Example value of γi,p,q,t of flight segment i at facility (2) in terminal q during time step t, with ti,p,qs= 120, ti,p,qe= 150, tγi,p,q,t=1.

Figure 8. Example value of γi,p,q,t of flight segment i at facility (2) in terminal q during time step t, with ti,p,qs= 120, ti,p,qe= 150, ∑t⁡γi,p,q,t=1.

Figure 9. Example of 3 splitting options for flights without overnight-stay.

Figure 9. Example of 3 splitting options for flights without overnight-stay.

Figure 10. Generic topology of an airport terminal.

Figure 10. Generic topology of an airport terminal.

Table 1. Overview of landside facilities.

Table 2. Expressions of ti,p,qs andti,p,qe for terminal facilities.

Table 3. Overview of estimated declared capacity (passengers) per hour of landside facilities at AMS.

Figure 11. Assignment of flight segments to gates under the A-FGAP model.

Figure 11. Assignment of flight segments to gates under the A-FGAP model.

Figure 12. Gate assignment planning obtained using the DC-FGAP model.

Figure 12. Gate assignment planning obtained using the DC-FGAP model.

Figure 13. Gate assignment planning obtained using the WT-FGAP, WT = 25 min.

Figure 13. Gate assignment planning obtained using the WT-FGAP, WT = 25 min.

Figure 14. Comparison of functional flight segment allocation to gates: DC-FGAP model vs. A-FGAP model.

Figure 14. Comparison of functional flight segment allocation to gates: DC-FGAP model vs. A-FGAP model.

Figure 15. Comparison of functional flight segment allocation to gates: WT-FGAP model vs. A-FGAP model.

Figure 15. Comparison of functional flight segment allocation to gates: WT-FGAP model vs. A-FGAP model.

Figure 16. A-FGAP: demand-capacity ratios mp,q.

Figure 16. A-FGAP: demand-capacity ratios mp,q.

Figure 17. A-FGAP: maximum waiting time Wp,qmax

Figure 17. A-FGAP: maximum waiting time Wp,qmax

Figure 18. DC-FGAP: demand-capacity ratios mp,q.

Figure 18. DC-FGAP: demand-capacity ratios mp,q.

Figure 19. DC-FGAP: maximum waiting time Wp,qmax.

Figure 19. DC-FGAP: maximum waiting time Wp,qmax.

Figure 20. WT-FGAP: demand-capacity ratio mp,q.

Figure 20. WT-FGAP: demand-capacity ratio mp,q.

Figure 21. WT-FGAP: maximum waiting time Wp,qmax.

Figure 21. WT-FGAP: maximum waiting time Wp,qmax.