Routing Military Aircraft with a Constrained Shortest-Path Algorithm

Abstract

We formulate and solve aircraft-routing problems that arise when planning missions for military aircraft that are subject to ground-based threats such as surface-to-air missiles. We use a constrained-shortest path (CSP) model that discretizes the relevant airspace into a grid of vertices representing potential waypoints, and connects vertices with directed edges to represent potential flight segments. The model is flexible: It can route any type of manned or unmanned aircraft; it can incorporate any number of threats; and it can incorporate, in the objective function or as side constraints, numerous mission-specific metrics such as risk, fuel consumption, and flight time. We apply a new algorithm for solving the CSP problem and present computational results for the routing of a high-altitude F/A-18 strike group, and the routing of a medium-altitude unmanned aerial vehicle. The objectives minimize risk from ground-based threats while constraints limit fuel consumption and/or flight time. Run times to achieve a near-optimal solution range from fractions of a second to 80 seconds on a personal computer. We also demonstrate that our methods easily extend to handle turn-radius constraints and round-trip routing.

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Document Details

Document Type
Technical Report
Publication Date
Apr 17, 2007
Accession Number
ADA486718

Entities

People

  • Johannes Ø. Røyset
  • R. Kevin Wood
  • W. M. Carlyle

Organizations

  • Naval Postgraduate School

Tags

Communities of Interest

  • Air Platforms
  • Autonomy

DTIC Thesaurus Topics

  • Aircrafts
  • Algorithms
  • Collision Avoidance
  • Command And Control
  • Computer Programming
  • Computers
  • Control Systems
  • Coordinate Systems
  • Flight Speeds
  • Linear Programming
  • Military Aircraft
  • Operating Systems
  • Operations Research
  • Radar
  • Systems Engineering
  • Unmanned Aerial Vehicles
  • Vehicles

Readers

  • Computer Networking
  • Finite Element Method (FEM) for solving Partial Differential Equations (PDEs)
  • Unmanned Aerial System (UAS) Autonomous Capabilities and Mission Reconnaissance.

Technology Areas

  • Autonomy
  • Autonomy - UAVs
  • Space
  • Space - Spacecraft Maneuvers