MtxVec VCL
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Linear optimization by Dual Simplex algorithm.
Parameters |
Description |
A |
Defines initial values for A*x >= b relation. |
b |
Defines initial values for A*x >= b relation. |
c |
Defines values in f=c(T)*x equation. |
AFinal |
Returns the final tableaux. |
X |
Returns values of the legitimate variables (optimal solution). |
Indexes |
Returns indices (in IValues) of the basic variables in AFinal tableu. |
SolutionType |
Returns type of LP solution. |
Minimize |
If false, find minimum of the objective function f. If false, find maximum of the objective function f. |
Verbose |
If assigned, each tableu and row/column pivoting is logged to Verbose. Optionally, you can also assign TOptControl object to the Verbose parameter. This allows the optimization procedure to be interrupted from another thread and optionally also allows logging and iteration count monitoring. |
Value of the objective function, evaluated at minimum or maximum.
Solves the following optimization problem:
Components of the vector b are not required to satisfy the nonnegativity constraints. The Dual Simplex Algorithm has numerous applications to other problems of linear programming. It is used, for instance, in some implementations of the Gomory's cutting plane algorithm for solving the integer programming problems.
Solve linear programming problem with 3 equations and 4 positive constraints.
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