| Class and Description |
|---|
| SOCPDualProblem
This is the Dual Second Order Conic Programming problem.
\[
\max_y \mathbf{b'y} \textrm{ s.t.,} \\
\mathbf{\hat{A}_i'y + s_i = \hat{c}_i} \\
s_i \in K_i, i = 1, 2, ..., q
\]
|
| SOCPDualProblem1
This is the Dual Second Order Conic Programming problem.
\[
\max_y \mathbf{b'y} \textrm{ s.t.,} \\
\mathbf{{A^q}_i'y + s_i = c^q_i}, s_i \in K_i, i = 1, 2, ..., q \\
\mathbf{{A^{\ell}}^T y + z^{\ell} = c^{\ell}} \\
\mathbf{{A^{u}}^T y = c^{u}} \\
\]
|
| Class and Description |
|---|
| SOCPConstraints
Marker interface for SOCP constraints.
|
| SOCPDualProblem
This is the Dual Second Order Conic Programming problem.
\[
\max_y \mathbf{b'y} \textrm{ s.t.,} \\
\mathbf{\hat{A}_i'y + s_i = \hat{c}_i} \\
s_i \in K_i, i = 1, 2, ..., q
\]
|
| SOCPDualProblem.EqualityConstraints |
| SOCPDualProblem1
This is the Dual Second Order Conic Programming problem.
\[
\max_y \mathbf{b'y} \textrm{ s.t.,} \\
\mathbf{{A^q}_i'y + s_i = c^q_i}, s_i \in K_i, i = 1, 2, ..., q \\
\mathbf{{A^{\ell}}^T y + z^{\ell} = c^{\ell}} \\
\mathbf{{A^{u}}^T y = c^{u}} \\
\]
|
| SOCPDualProblem1.EqualityConstraints |
| SOCPGeneralConstraint
This represents the SOCP general constraint of this form.
\[
\lVert A_i^T x + c_i \rVert_2 \leq b_i^T x + d_i,\quad i = 1,\dots,m
\]
|
| SOCPGeneralProblem
Many convex programming problems can be represented in the following form.
|
| SOCPGeneralProblem1
Many convex programming problems can be represented in the following form.
\[
\begin{align*}
\min_x \quad & \mathbf{f^T} x \\
\textrm{s.t.}
|
| SOCPLinearEquality
Linear equality for SOCP problem.
\[
A^T x = c, x \in \Re^m
\]
|
| SOCPLinearInequality
Linear inequality for SOCP problem.
\[
A^T x \leq c, x \in \Re^m
\]
|
| Class and Description |
|---|
| SOCPConstraints
Marker interface for SOCP constraints.
|
| SOCPDualProblem
This is the Dual Second Order Conic Programming problem.
\[
\max_y \mathbf{b'y} \textrm{ s.t.,} \\
\mathbf{\hat{A}_i'y + s_i = \hat{c}_i} \\
s_i \in K_i, i = 1, 2, ..., q
\]
|
| SOCPDualProblem1
This is the Dual Second Order Conic Programming problem.
\[
\max_y \mathbf{b'y} \textrm{ s.t.,} \\
\mathbf{{A^q}_i'y + s_i = c^q_i}, s_i \in K_i, i = 1, 2, ..., q \\
\mathbf{{A^{\ell}}^T y + z^{\ell} = c^{\ell}} \\
\mathbf{{A^{u}}^T y = c^{u}} \\
\]
|
| SOCPGeneralConstraints
This represents a set of SOCP general constraints of this form.
\[
||A^{T}x+c||_{2}\leq b^{T}x+d
\]
|
| SOCPGeneralProblem
Many convex programming problems can be represented in the following form.
|
| SOCPGeneralProblem1
Many convex programming problems can be represented in the following form.
\[
\begin{align*}
\min_x \quad & \mathbf{f^T} x \\
\textrm{s.t.}
|
| SOCPLinearEqualities
A list of
SOCPLinearEquality's. |
| SOCPLinearInequalities
A list of
SOCPLinearInequality's. |
| Class and Description |
|---|
| SOCPGeneralProblem
Many convex programming problems can be represented in the following form.
|
| SOCPGeneralProblem1
Many convex programming problems can be represented in the following form.
\[
\begin{align*}
\min_x \quad & \mathbf{f^T} x \\
\textrm{s.t.}
|
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