Improving the Genetic Algorithm Performance in Aerial Spray Deposition Management - PowerPoint PPT Presentation

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Improving the Genetic Algorithm Performance in Aerial Spray Deposition Management

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Improving the Genetic Algorithm Performance in Aerial Spray Deposition Management University of Georgia L. Wu, W.D. Potter, K. Rasheed USDA Forest Service – PowerPoint PPT presentation

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Title: Improving the Genetic Algorithm Performance in Aerial Spray Deposition Management


1
Improving the Genetic Algorithm Performance in
Aerial Spray Deposition Management
  • University of Georgia
  • L. Wu, W.D. Potter, K. Rasheed
  • USDA Forest Service
  • J. Ghent, D. Twardus, H. Thistle
  • Continuum Dynamics
  • M. Teske

2
Presentation Overview
  • SAGA
  • From SAGA to SAGA2
  • From SAGA2 to SAGA2NN
  • SAGADO
  • Results
  • Conclusion and future work

3
SAGAaerial spray deposition management problem
  • AGDISP (Aerial Spray Simulation Model) predicts
    the deposition of spray material released from an
    aircraft.
  • The prediction is based on a set of spray
    parameter values as well as constant data. The
    total combination of possible spray parameters
    generates a huge search space (NP hard).
  • SAGA (Spray Advisor using Genetic Algorithm) was
    developed to heuristically search for an optimal
    or near-optimal set of input parameters needed to
    achieve a certain aerial spray deposition.

4
SAGAhow does SAGA work
  • SAGA sends a set of spray parameters to AGDISP.
  • AGDISP returns three spray output values VMD
    (the deposition composed of Volume Median
    Diameter), drift fraction, and COV (the
    Coefficient of Variance).
  • Based on the fitness function values mapped from
    the spray output values, the GA attempts to
    evolve an improved set of parameters.

5
SAGAfitness function
  • The goal is to minimize the drift fraction,
    minimize the COV, and minimize the difference
    between the output VMD and the desired VMD.
  • This is actually a multi-objective optimization
    problem, where a weighted-sum approach is
    applied.
  • Fitness 100 ? 50 ? (1.0
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