| Interface | Description |
|---|---|
| LPProblem |
A linear programming (LP) problem minimizes a linear objective function subject to a collection of linear constraints.
\[
\min c'x
\]
s.t.
\[
\begin{gathered}
A \cdot x \ge b \\
Aeq \cdot x = beq
\end{gathered}
\]
some x ≥ 0, some x are free.
|
| Class | Description |
|---|---|
| LPCanonicalProblem1 |
This is a linear programming problem in the 1st canonical form (following the convention in the reference):
\[
\min c'x
\]
s.t.
\[
\begin{gathered}
A \cdot x \ge b, \\
x \ge 0
\end{gathered}
\]
b ≤ 0 if the problem is feasible
|
| LPCanonicalProblem2 |
This is a linear programming problem in the 2nd canonical form (following the convention in the wiki):
\[
\min c'x
\]
s.t.
\[
\begin{gathered}
A \cdot x \le b, \\
x \ge 0
\end{gathered}
\]
b ≥ 0 if the problem is feasible
|
| LPProblemImpl1 |
This is an implementation of a linear programming problem,
LPProblem. |
| LPStandardProblem |
This is a linear programming problem in the standard form:
\[
\min c'x
\]
s.t.
\[
\begin{gathered}
A \cdot x = b, \\
x \ge 0
\end{gathered}
\]
|
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