RAPOSa#
RAPOSa is a global optimization solver, specifically designed for mixed-integer polynomial programming problems with box-constrained variables. Written entirely in C++, it is based on the Reformulation-Linearization Technique developed by Hanif D. Sherali and Cihan H. Tuncbilek, and subsequently improved by Hanif D. Sherali, Evrim Dalkiran and collaborators.
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How to use it#
from amplpy import AMPL
ampl = AMPL()
...
ampl.solve(solver="raposa", raposa_options="option1=value1 option2=value2")
Learn more about what we have to offer to implement and deploy Optimization in Python.
ampl: option solver raposa; # change the solver
ampl: option raposa_options 'option1=value1 option2=value2'; # specify options
ampl: solve; # solve the problem
Features#
Algorithms#
Global: reformulation-linearization
RAPOSa solves polynomial (mixed-integer) models with bounded variables by
the reformulation-linearization technique. Time limit: maxtime (default
300). Subsolvers: linsolver (LP) and intnonlinsolver (MINLP, for the
upper bounds).
Modeling with MP expressions#
MP expressions: logic, counting, complementarity (MP2NL)
Natively, RAPOSa solves polynomial models with continuous and integer variables. MP’s expressions (==>, or, atmost, count, alldiff, piecewise-linear terms, …) and complements are not part of its native model type: through MP2NL, MP reformulates them into it first.
Call MP2NL as the solver and name RAPOSa inside it; MP’s options go into mp2nl_options, RAPOSa’s own into raposa_options.
MP reformulates logic with binary variables, which RAPOSa handles as integer variables.
ampl.solve(solver="mp2nl", mp2nl_options="solver=raposa cvt:compl=1")
ampl: option solver mp2nl;
ampl: option mp2nl_options 'solver=raposa cvt:compl=1';
ampl: solve;
More: Meta-driver MP2NL.
Options#
Full list of solver options:
Retrieving solutions#
The outcome of the last optimization is stored in the AMPL parameter solve_result_num and the relative message in
solve_result.
display solve_result_num, solve_result;
RAPOSa solve result codes:
Solve result table (AMPL default ranges)
0- 99 solved: optimal for an optimization problem, feasible for a satisfaction problem
100-199 solved? solution candidate returned but error likely
200-299 infeasible
300-399 unbounded
400-499 limit
500-999 failure, no solution returned