Validated numerics with Julia

Root finding, optimization, and constraints: guaranteed results

David P. Sanders

Department of Physics, Faculty of Sciences

Universidad Nacional Autónoma de México (UNAM)

18.337, 31 October 2018

JuliaIntervals: https://github.com/JuliaIntervals

  • Interval analysis tools for set computation
  • Principal authors: Luis Benet, David P. Sanders
  • Used in other packages:

    • EAGO - global optimization

    • JuliaReach - reachability analysis for dynamical systems

   

Outline

  • Root finding and optimization problems

  • Modelling sets: Intervals

  • How to handle constraints

  • Algorithms

In [7]:
using ValidatedNumerics   # pulls in all packages
┌ Info: Precompiling ValidatedNumerics [d621b6e3-7715-5857-9c6f-c67000ef6083]
└ @ Base loading.jl:1189

Solving difficult root-finding and optimization problems

Solution set / feasible set:

  • $\sin(y \cdot \exp(x) - 1) \le 0.5$
In [1]:
using Plots

using IntervalConstraintProgramming, IntervalArithmetic, IntervalRootFinding, Interact
┌ Info: Recompiling stale cache file /Users/dpsanders/.julia/compiled/v1.0/IntervalConstraintProgramming/DCiIm.ji for IntervalConstraintProgramming [138f1668-1576-5ad7-91b9-7425abbf3153]
└ @ Base loading.jl:1187
In [4]:
@manipulate for a in 0.0:0.1:1.0
    
    C = @constraint sin(y * exp(x) - 1) - $a <= 0.0

    X = (-5..5) × (-5..5)  # box

    @time paving = pave(C, X, 0.1)

    plot(paving.inner, lw=1, label=""); plot!(paving.boundary, lw=0, label="")
end
  0.426674 seconds (750.70 k allocations: 78.423 MiB, 30.60% gc time)
Out[4]:
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