Aggregate Models for Target Acquisition in Urban Terrain

Abstract

High-resolution combat simulations that model urban combat currently use computationally expensive algorithms to represent urban target acquisition at the entity level. While this may be suitable for small-scale urban combat scenarios, simulation run time can become unacceptably long for larger scenarios. Consequently, there is a need for models that can lend insight into target acquisition in urban terrain for large-scale scenarios in an acceptable length of time. This research develops urban target acquisition models that can be substituted for existing physics-based or computationally expensive combat simulation algorithms and result in faster simulation run time with an acceptable loss of aggregate simulation accuracy. Specifically, this research explores the following: (1) the adaptability of probability of line of sight estimates to urban terrain; (2) how cumulative distribution functions can be used to model the outcomes when a set of sensors is employed against a set of targets; (3) the uses for Markov Chains and Event Graphs to model the transition of a target among acquisition states; and (4) how a system of differential equations may be used to model the aggregate flow of targets from one acquisition state to another. (4 tables, 33 figures, 18 refs.)

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Document Details

Document Type
Technical Report
Publication Date
Jun 01, 2004
Accession Number
ADA424637

Entities

People

  • Joseph A. Mlakar

Organizations

  • Naval Postgraduate School

Tags

Communities of Interest

  • Materials and Manufacturing Processes
  • Sensors

DTIC Thesaurus Topics

  • Acquisition
  • Algorithms
  • Applied Mathematics
  • Combat Simulations
  • Detection
  • Differential Equations
  • Distribution Functions
  • Equations
  • Line Of Sight
  • Markov Chains
  • Military Operations
  • Operations Research
  • Probability
  • Random Variables
  • Simulations
  • Target Acquisition
  • Three Dimensional

Readers

  • Computational Fluid Dynamics (CFD)
  • Mathematical Modeling and Probability Theory.
  • Sensor Fusion and Tracking Systems.