Trajectory Option Set Planning Optimization in CTOP
Leonardo Cruciol
TransLab, UnB
Universidade de Brasília
Trajectory Option Set Planning Optimization in CTOP Leonardo - - PowerPoint PPT Presentation
Universidade de Braslia Trajectory Option Set Planning Optimization in CTOP Leonardo Cruciol TransLab, UnB Outline Collaborative Trajectory Options Programs Delay Reduction in CTOP by TOS Single Game for CTOP (SG-CTOP)
TransLab, UnB
Universidade de Brasília
Estimated Time of Arrival (FCA001): 02:02pm (ETA-FCA001) Estimated Time of Arrival (FCA002): 02:05pm (ETA-FCA002) Estimated NOSLOT cost: 20 minutes of delay Earliest Initial Arrival Time: 02:02pm at FCA001 (IAT # Flight 2) First available SLOT at FCA001: 02:15pm (13 minutes of delay) First available SLOT at FCA002: 02:10pm (5 minutes of delay) CTOP: 02:00pm to 06:00pm FCA001: 3 slots FCA002: 5 slots
B A
Case 1 – Scenario 1 (A = 0, B = 0) Case 1 – Scenario 1 (A = 1, B = 0) Case 1 – Scenario 1 (A = 2, B = 0) Case 1 – Scenario 2 (A = 0, B = 0) Case 1 – Scenario 2 (A = 1, B = 0) Case 1 – Scenario 2 (A = 2, B = 0) Case 1 – Scenario 3 (A = 0, B = 0) Case 1 – Scenario 3 (A = 1, B = 0) Case 1 – Scenario 3 (A = 2, B = 0) Case 2 – Scenario 1 (A = 0, B = 0) Case 2 – Scenario 1 (A = 1, B = 0) Case 2 – Scenario 1 (A = 2, B = 0) Case 2 – Scenario 2 (A = 0, B = 0) Case 2 – Scenario 2 (A = 1, B = 0) Case 2 – Scenario 2 (A = 2, B = 0) Case 2 – Scenario 3 (A = 0, B = 0) Case 2 – Scenario 3 (A = 1, B = 0) Case 2 – Scenario 3 (A = 2, B = 0) Case 3 – Scenario 1 (A = 0, B = 0) Case 3 – Scenario 1 (A = 1, B = 0) Case 3– Scenario 1 (A = 2, B = 0) Case 3 – Scenario 2 (A = 0, B = 0) Case 3 – Scenario 2 (A = 1, B = 0) Case 3– Scenario 2 (A = 2, B = 0) Case 3 – Scenario 3 (A = 0, B = 0) Case 3 – Scenario 3 (A = 1, B = 0) Case 3 – Scenario 3 (A = 2, B = 0)
197 140 602 One SG-CTOP Cycle
Case 1, 2, 3 for 100 SG-CTOP cycles
Case 1 for 100 SG-CTOP cycles
leocruciol@cic.unb.br