80 lines
5.2 KiB
TeX
80 lines
5.2 KiB
TeX
\hypertarget{class_s_b_x_crossover}{}\doxysection{S\+B\+X\+Crossover$<$ E\+OT $>$ Class Template Reference}
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\label{class_s_b_x_crossover}\index{SBXCrossover$<$ EOT $>$@{SBXCrossover$<$ EOT $>$}}
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Inheritance diagram for S\+B\+X\+Crossover$<$ E\+OT $>$\+:
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\nopagebreak
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\begin{figure}[H]
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\begin{center}
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\leavevmode
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\includegraphics[width=350pt]{class_s_b_x_crossover__inherit__graph}
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\end{center}
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\end{figure}
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Collaboration diagram for S\+B\+X\+Crossover$<$ E\+OT $>$\+:
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\nopagebreak
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\begin{figure}[H]
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\begin{center}
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\leavevmode
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\includegraphics[width=350pt]{class_s_b_x_crossover__coll__graph}
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\end{center}
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\end{figure}
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\doxysubsection*{Public Member Functions}
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\begin{DoxyCompactItemize}
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\item
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\mbox{\Hypertarget{class_s_b_x_crossover_ac50af4021d73612d7d91af02f110e0cf}\label{class_s_b_x_crossover_ac50af4021d73612d7d91af02f110e0cf}}
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{\bfseries S\+B\+X\+Crossover} (const double \&\+\_\+eta=1.\+0)
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\item
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\mbox{\hyperlink{class_s_b_x_crossover_a8aff3c78f64cbba66fcf5fb3a940cf30}{S\+B\+X\+Crossover}} (\mbox{\hyperlink{classeo_real_vector_bounds}{eo\+Real\+Vector\+Bounds}} \&\+\_\+bounds, const double \&\+\_\+eta=1.\+0)
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\item
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\mbox{\hyperlink{class_s_b_x_crossover_ab834131c0a6a11ea0af55e53b6d71e0f}{S\+B\+X\+Crossover}} (\mbox{\hyperlink{classeo_parser}{eo\+Parser}} \&\+\_\+parser)
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\item
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\mbox{\Hypertarget{class_s_b_x_crossover_a45d23b2dec03feab8ce9d71bc7fcec49}\label{class_s_b_x_crossover_a45d23b2dec03feab8ce9d71bc7fcec49}}
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virtual std\+::string \mbox{\hyperlink{class_s_b_x_crossover_a45d23b2dec03feab8ce9d71bc7fcec49}{class\+Name}} () const
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\begin{DoxyCompactList}\small\item\em The class name. \end{DoxyCompactList}\item
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\mbox{\Hypertarget{class_s_b_x_crossover_a4d37811c3a6334ebc352fb8df35d6d58}\label{class_s_b_x_crossover_a4d37811c3a6334ebc352fb8df35d6d58}}
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bool \mbox{\hyperlink{class_s_b_x_crossover_a4d37811c3a6334ebc352fb8df35d6d58}{operator()}} (\mbox{\hyperlink{struct_dummy}{E\+OT}} \&\+\_\+eo1, \mbox{\hyperlink{struct_dummy}{E\+OT}} \&\+\_\+eo2)
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\begin{DoxyCompactList}\small\item\em The pure virtual function that needs to be implemented by the subclass. \end{DoxyCompactList}\end{DoxyCompactItemize}
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\doxysubsection*{Protected Attributes}
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\begin{DoxyCompactItemize}
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\item
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\mbox{\Hypertarget{class_s_b_x_crossover_af4cf06bed5dbda4a03324f0e73d9d90a}\label{class_s_b_x_crossover_af4cf06bed5dbda4a03324f0e73d9d90a}}
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\mbox{\hyperlink{classeo_real_vector_bounds}{eo\+Real\+Vector\+Bounds}} \& {\bfseries bounds}
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\item
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\mbox{\Hypertarget{class_s_b_x_crossover_a5d43e000c4806fe528c92ec8ab1a9425}\label{class_s_b_x_crossover_a5d43e000c4806fe528c92ec8ab1a9425}}
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double {\bfseries eta}
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\item
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\mbox{\Hypertarget{class_s_b_x_crossover_a338407e6d001d40a34a9179198da0236}\label{class_s_b_x_crossover_a338407e6d001d40a34a9179198da0236}}
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double {\bfseries range}
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\end{DoxyCompactItemize}
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\doxysubsection*{Additional Inherited Members}
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\doxysubsection{Constructor \& Destructor Documentation}
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\mbox{\Hypertarget{class_s_b_x_crossover_a8aff3c78f64cbba66fcf5fb3a940cf30}\label{class_s_b_x_crossover_a8aff3c78f64cbba66fcf5fb3a940cf30}}
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\index{SBXCrossover$<$ EOT $>$@{SBXCrossover$<$ EOT $>$}!SBXCrossover@{SBXCrossover}}
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\index{SBXCrossover@{SBXCrossover}!SBXCrossover$<$ EOT $>$@{SBXCrossover$<$ EOT $>$}}
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\doxysubsubsection{\texorpdfstring{SBXCrossover()}{SBXCrossover()}\hspace{0.1cm}{\footnotesize\ttfamily [1/2]}}
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{\footnotesize\ttfamily template$<$class E\+OT $>$ \\
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\mbox{\hyperlink{class_s_b_x_crossover}{S\+B\+X\+Crossover}}$<$ \mbox{\hyperlink{struct_dummy}{E\+OT}} $>$\+::\mbox{\hyperlink{class_s_b_x_crossover}{S\+B\+X\+Crossover}} (\begin{DoxyParamCaption}\item[{\mbox{\hyperlink{classeo_real_vector_bounds}{eo\+Real\+Vector\+Bounds}} \&}]{\+\_\+bounds, }\item[{const double \&}]{\+\_\+eta = {\ttfamily 1.0} }\end{DoxyParamCaption})\hspace{0.3cm}{\ttfamily [inline]}}
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Constructor with bounds
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\begin{DoxyParams}{Parameters}
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{\em \+\_\+bounds} & an \mbox{\hyperlink{classeo_real_vector_bounds}{eo\+Real\+Vector\+Bounds}} that contains the bounds \\
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\hline
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{\em \+\_\+alpha\+Min} & the amount of exploration O\+U\+T\+S\+I\+DE the parents as in B\+L\+X-\/alpha notation (Eshelman and Schaffer) 0 == contractive application Must be positive \\
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\hline
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\end{DoxyParams}
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\mbox{\Hypertarget{class_s_b_x_crossover_ab834131c0a6a11ea0af55e53b6d71e0f}\label{class_s_b_x_crossover_ab834131c0a6a11ea0af55e53b6d71e0f}}
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\index{SBXCrossover$<$ EOT $>$@{SBXCrossover$<$ EOT $>$}!SBXCrossover@{SBXCrossover}}
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\index{SBXCrossover@{SBXCrossover}!SBXCrossover$<$ EOT $>$@{SBXCrossover$<$ EOT $>$}}
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\doxysubsubsection{\texorpdfstring{SBXCrossover()}{SBXCrossover()}\hspace{0.1cm}{\footnotesize\ttfamily [2/2]}}
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{\footnotesize\ttfamily template$<$class E\+OT $>$ \\
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\mbox{\hyperlink{class_s_b_x_crossover}{S\+B\+X\+Crossover}}$<$ \mbox{\hyperlink{struct_dummy}{E\+OT}} $>$\+::\mbox{\hyperlink{class_s_b_x_crossover}{S\+B\+X\+Crossover}} (\begin{DoxyParamCaption}\item[{\mbox{\hyperlink{classeo_parser}{eo\+Parser}} \&}]{\+\_\+parser }\end{DoxyParamCaption})\hspace{0.3cm}{\ttfamily [inline]}}
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Constructor from a parser. Will read from the argument parser \mbox{\hyperlink{classeo_real_vector_bounds}{eo\+Real\+Vector\+Bounds}} that contains the bounds eta, the S\+BX parameter
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The documentation for this class was generated from the following file\+:\begin{DoxyCompactItemize}
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\item
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problems/\+D\+T\+L\+Z/src/S\+B\+X\+Crossover.\+h\end{DoxyCompactItemize}
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