Difference between revisions of "Package glpk/GLPK.BPMin"

From ApCoCoAWiki
(Essentially copied from ApCoCoA-1:GLPK.BPMin)
 
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</syntax>
 
</syntax>
 
<description>
 
<description>
<em>Please note:</em> The function(s) explained on this page is/are using the <em>ApCoCoAServer</em>. You will have to start the ApCoCoAServer in order to use it/them.
 
 
 
<itemize>
 
<itemize>
 
<item>@param <em>Objective_f</em>: A linear polynomial which is equivalent to the linear objective function.</item>
 
<item>@param <em>Objective_f</em>: A linear polynomial which is equivalent to the linear objective function.</item>
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<item>@return List of linear polynomials, the zeros of the polynomials are the points where the optimal value of the objective function is achieved</item>
 
<item>@return List of linear polynomials, the zeros of the polynomials are the points where the optimal value of the objective function is achieved</item>
 
</itemize>
 
</itemize>
 
 
</description>
 
</description>
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<seealso>
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  <see>Package glpk/GLPK.LPMin</see>
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  <see>Package glpk/GLPK.MIPMin</see>
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  <see>Package glpk/GLPK.BPMax</see>
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</seealso>
 
<types>
 
<types>
 
   <type>poly</type>
 
   <type>poly</type>

Latest revision as of 15:29, 1 November 2020

This article is about a function from ApCoCoA-2. If you are looking for the ApCoCoA-1 version of it, see ApCoCoA-1:GLPK.BPMin.

GLPK.BPMin

Solving mixed integer linear programmes by minimizing the objective function.

Syntax

GLPK.BPMin(Objective_f:POLY, Inequations:LIST) :LIST

Description

  • @param Objective_f: A linear polynomial which is equivalent to the linear objective function.

  • @param Inequations: List of linear polynomials, which are equivalent to the conditions of the linear program of the form A <= 0.

  • @return List of linear polynomials, the zeros of the polynomials are the points where the optimal value of the objective function is achieved

See also

Package glpk/GLPK.LPMin

Package glpk/GLPK.MIPMin

Package glpk/GLPK.BPMax