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Disruption Management in Airline Operations: A Solver-based Approach using Time-Space Network Optimization

J. Rodrigues, F. Turoboś, M. Lenartowicz, Z. Puchała, M. Klimek, K. Hendzel, P. Gepner

TL;DR

This work addresses day-of airline disruption management by proposing AIRS, a solver-based system that jointly optimizes aircraft and crew recovery within a Time-Space Network (TSN) MILP framework, followed by a passenger reallocation module PaxR. AIRS.ACR builds an integrated Aircraft & Crew Recovery, while PaxR reassigns passengers to recovered schedules, balancing feasibility and disruption costs. The approach demonstrates scalable performance on realistic-sized problems and reduces secondary delays, cancellations, and operational costs, offering a rigorous, implementable tool for AOCCs. The framework's modularity and constraint incorporation support practical deployment and pave the way for real-time data-driven enhancement and deeper passenger-centric optimization.

Abstract

This paper presents AIRS, a day-of-operations disruption-recovery system. AIRS.ACR models integrated aircraft-crew recovery on a Time-Space Network (TSN) and solves a mixed-integer linear program (MILP) that enforces rotation continuity, crew legality, maintenance windows, slot capacities, and multi-leg integrity via flow-balance constraints; disruption-aware search-space construction and warm starts control combinatorial growth. A companion module, AIRS.PaxR, performs rapid passenger re-accommodation using greedy assignment and lightweight evolutionary search while preserving aircraft-crew feasibility. Across realistic evaluations, AIRS meets operational decision windows and reduces recovery costs relative to manual or sequential methods, providing a scalable, extensible decision-support capability for operations control centers.

Disruption Management in Airline Operations: A Solver-based Approach using Time-Space Network Optimization

TL;DR

This work addresses day-of airline disruption management by proposing AIRS, a solver-based system that jointly optimizes aircraft and crew recovery within a Time-Space Network (TSN) MILP framework, followed by a passenger reallocation module PaxR. AIRS.ACR builds an integrated Aircraft & Crew Recovery, while PaxR reassigns passengers to recovered schedules, balancing feasibility and disruption costs. The approach demonstrates scalable performance on realistic-sized problems and reduces secondary delays, cancellations, and operational costs, offering a rigorous, implementable tool for AOCCs. The framework's modularity and constraint incorporation support practical deployment and pave the way for real-time data-driven enhancement and deeper passenger-centric optimization.

Abstract

This paper presents AIRS, a day-of-operations disruption-recovery system. AIRS.ACR models integrated aircraft-crew recovery on a Time-Space Network (TSN) and solves a mixed-integer linear program (MILP) that enforces rotation continuity, crew legality, maintenance windows, slot capacities, and multi-leg integrity via flow-balance constraints; disruption-aware search-space construction and warm starts control combinatorial growth. A companion module, AIRS.PaxR, performs rapid passenger re-accommodation using greedy assignment and lightweight evolutionary search while preserving aircraft-crew feasibility. Across realistic evaluations, AIRS meets operational decision windows and reduces recovery costs relative to manual or sequential methods, providing a scalable, extensible decision-support capability for operations control centers.

Paper Structure

This paper contains 25 sections, 1 equation, 12 figures, 5 tables, 5 algorithms.

Figures (12)

  • Figure 1: Approximate problem timeline, such that "C.T." is Current Time, "R.S." is Recovery Start, and "R.F." is Recovery Finish. Not in scale.
  • Figure 2: Flow diagram: top level view of solution steps in the AIRS solver.
  • Figure 3: Required Arcs for representing the Option of scheduling a flight in the aircraft network.
  • Figure 4: Required Arcs for representing the Option of scheduling a flight in the crew network.
  • Figure 5: Example scheme of Arcs for one 2-leg flight and one single-leg flight.
  • ...and 7 more figures