\hypertarget{class_s_c_i_run_1_1_core_1_1_basis_1_1_hex_triquadratic_lgn_unit_element}{\section{Hex\-Triquadratic\-Lgn\-Unit\-Element Class Reference}
\label{class_s_c_i_run_1_1_core_1_1_basis_1_1_hex_triquadratic_lgn_unit_element}\index{Hex\-Triquadratic\-Lgn\-Unit\-Element@{Hex\-Triquadratic\-Lgn\-Unit\-Element}}
}


Class for describing unit geometry of \hyperlink{class_s_c_i_run_1_1_core_1_1_basis_1_1_hex_triquadratic_lgn}{Hex\-Triquadratic\-Lgn}.  




{\ttfamily \#include $<$Hex\-Triquadratic\-Lgn.\-h$>$}

Inheritance diagram for Hex\-Triquadratic\-Lgn\-Unit\-Element\-:\begin{figure}[H]
\begin{center}
\leavevmode
\includegraphics[height=3.000000cm]{class_s_c_i_run_1_1_core_1_1_basis_1_1_hex_triquadratic_lgn_unit_element}
\end{center}
\end{figure}
\subsection*{Public Member Functions}
\begin{DoxyCompactItemize}
\item 
\hyperlink{class_s_c_i_run_1_1_core_1_1_basis_1_1_hex_triquadratic_lgn_unit_element_a920c04dec7e54caa2a4fb4aaa78a036d}{Hex\-Triquadratic\-Lgn\-Unit\-Element} ()
\item 
virtual \hyperlink{class_s_c_i_run_1_1_core_1_1_basis_1_1_hex_triquadratic_lgn_unit_element_ac687d8ad504cfb8fc23a1d76f2e56ba1}{$\sim$\-Hex\-Triquadratic\-Lgn\-Unit\-Element} ()
\end{DoxyCompactItemize}
\subsection*{Static Public Member Functions}
\begin{DoxyCompactItemize}
\item 
static int \hyperlink{class_s_c_i_run_1_1_core_1_1_basis_1_1_hex_triquadratic_lgn_unit_element_af5b7a7c90162cf98e5f542a7c50f3311}{number\-\_\-of\-\_\-vertices} ()
\begin{DoxyCompactList}\small\item\em return number of vertices \end{DoxyCompactList}\item 
static int \hyperlink{class_s_c_i_run_1_1_core_1_1_basis_1_1_hex_triquadratic_lgn_unit_element_a47aead4524f083eee484eac7fbc4a2da}{dofs} ()
\begin{DoxyCompactList}\small\item\em return degrees of freedom \end{DoxyCompactList}\end{DoxyCompactItemize}
\subsection*{Static Public Attributes}
\begin{DoxyCompactItemize}
\item 
static double \hyperlink{class_s_c_i_run_1_1_core_1_1_basis_1_1_hex_triquadratic_lgn_unit_element_a7ab76723109eac35fbf1f466e551ebc0}{unit\-\_\-vertices} \mbox{[}20\mbox{]}\mbox{[}3\mbox{]}
\begin{DoxyCompactList}\small\item\em Parametric coordinates of vertices of unit edge. \end{DoxyCompactList}\end{DoxyCompactItemize}


\subsection{Detailed Description}
Class for describing unit geometry of \hyperlink{class_s_c_i_run_1_1_core_1_1_basis_1_1_hex_triquadratic_lgn}{Hex\-Triquadratic\-Lgn}. 

\subsection{Constructor \& Destructor Documentation}
\hypertarget{class_s_c_i_run_1_1_core_1_1_basis_1_1_hex_triquadratic_lgn_unit_element_a920c04dec7e54caa2a4fb4aaa78a036d}{\index{S\-C\-I\-Run\-::\-Core\-::\-Basis\-::\-Hex\-Triquadratic\-Lgn\-Unit\-Element@{S\-C\-I\-Run\-::\-Core\-::\-Basis\-::\-Hex\-Triquadratic\-Lgn\-Unit\-Element}!Hex\-Triquadratic\-Lgn\-Unit\-Element@{Hex\-Triquadratic\-Lgn\-Unit\-Element}}
\index{Hex\-Triquadratic\-Lgn\-Unit\-Element@{Hex\-Triquadratic\-Lgn\-Unit\-Element}!SCIRun::Core::Basis::HexTriquadraticLgnUnitElement@{S\-C\-I\-Run\-::\-Core\-::\-Basis\-::\-Hex\-Triquadratic\-Lgn\-Unit\-Element}}
\subsubsection[{Hex\-Triquadratic\-Lgn\-Unit\-Element}]{\setlength{\rightskip}{0pt plus 5cm}{\bf Hex\-Triquadratic\-Lgn\-Unit\-Element} (
\begin{DoxyParamCaption}
{}
\end{DoxyParamCaption}
)\hspace{0.3cm}{\ttfamily [inline]}}}\label{class_s_c_i_run_1_1_core_1_1_basis_1_1_hex_triquadratic_lgn_unit_element_a920c04dec7e54caa2a4fb4aaa78a036d}
\hypertarget{class_s_c_i_run_1_1_core_1_1_basis_1_1_hex_triquadratic_lgn_unit_element_ac687d8ad504cfb8fc23a1d76f2e56ba1}{\index{S\-C\-I\-Run\-::\-Core\-::\-Basis\-::\-Hex\-Triquadratic\-Lgn\-Unit\-Element@{S\-C\-I\-Run\-::\-Core\-::\-Basis\-::\-Hex\-Triquadratic\-Lgn\-Unit\-Element}!$\sim$\-Hex\-Triquadratic\-Lgn\-Unit\-Element@{$\sim$\-Hex\-Triquadratic\-Lgn\-Unit\-Element}}
\index{$\sim$\-Hex\-Triquadratic\-Lgn\-Unit\-Element@{$\sim$\-Hex\-Triquadratic\-Lgn\-Unit\-Element}!SCIRun::Core::Basis::HexTriquadraticLgnUnitElement@{S\-C\-I\-Run\-::\-Core\-::\-Basis\-::\-Hex\-Triquadratic\-Lgn\-Unit\-Element}}
\subsubsection[{$\sim$\-Hex\-Triquadratic\-Lgn\-Unit\-Element}]{\setlength{\rightskip}{0pt plus 5cm}virtual $\sim${\bf Hex\-Triquadratic\-Lgn\-Unit\-Element} (
\begin{DoxyParamCaption}
{}
\end{DoxyParamCaption}
)\hspace{0.3cm}{\ttfamily [inline]}, {\ttfamily [virtual]}}}\label{class_s_c_i_run_1_1_core_1_1_basis_1_1_hex_triquadratic_lgn_unit_element_ac687d8ad504cfb8fc23a1d76f2e56ba1}


\subsection{Member Function Documentation}
\hypertarget{class_s_c_i_run_1_1_core_1_1_basis_1_1_hex_triquadratic_lgn_unit_element_a47aead4524f083eee484eac7fbc4a2da}{\index{S\-C\-I\-Run\-::\-Core\-::\-Basis\-::\-Hex\-Triquadratic\-Lgn\-Unit\-Element@{S\-C\-I\-Run\-::\-Core\-::\-Basis\-::\-Hex\-Triquadratic\-Lgn\-Unit\-Element}!dofs@{dofs}}
\index{dofs@{dofs}!SCIRun::Core::Basis::HexTriquadraticLgnUnitElement@{S\-C\-I\-Run\-::\-Core\-::\-Basis\-::\-Hex\-Triquadratic\-Lgn\-Unit\-Element}}
\subsubsection[{dofs}]{\setlength{\rightskip}{0pt plus 5cm}static int dofs (
\begin{DoxyParamCaption}
{}
\end{DoxyParamCaption}
)\hspace{0.3cm}{\ttfamily [inline]}, {\ttfamily [static]}}}\label{class_s_c_i_run_1_1_core_1_1_basis_1_1_hex_triquadratic_lgn_unit_element_a47aead4524f083eee484eac7fbc4a2da}


return degrees of freedom 

\hypertarget{class_s_c_i_run_1_1_core_1_1_basis_1_1_hex_triquadratic_lgn_unit_element_af5b7a7c90162cf98e5f542a7c50f3311}{\index{S\-C\-I\-Run\-::\-Core\-::\-Basis\-::\-Hex\-Triquadratic\-Lgn\-Unit\-Element@{S\-C\-I\-Run\-::\-Core\-::\-Basis\-::\-Hex\-Triquadratic\-Lgn\-Unit\-Element}!number\-\_\-of\-\_\-vertices@{number\-\_\-of\-\_\-vertices}}
\index{number\-\_\-of\-\_\-vertices@{number\-\_\-of\-\_\-vertices}!SCIRun::Core::Basis::HexTriquadraticLgnUnitElement@{S\-C\-I\-Run\-::\-Core\-::\-Basis\-::\-Hex\-Triquadratic\-Lgn\-Unit\-Element}}
\subsubsection[{number\-\_\-of\-\_\-vertices}]{\setlength{\rightskip}{0pt plus 5cm}static int number\-\_\-of\-\_\-vertices (
\begin{DoxyParamCaption}
{}
\end{DoxyParamCaption}
)\hspace{0.3cm}{\ttfamily [inline]}, {\ttfamily [static]}}}\label{class_s_c_i_run_1_1_core_1_1_basis_1_1_hex_triquadratic_lgn_unit_element_af5b7a7c90162cf98e5f542a7c50f3311}


return number of vertices 



\subsection{Member Data Documentation}
\hypertarget{class_s_c_i_run_1_1_core_1_1_basis_1_1_hex_triquadratic_lgn_unit_element_a7ab76723109eac35fbf1f466e551ebc0}{\index{S\-C\-I\-Run\-::\-Core\-::\-Basis\-::\-Hex\-Triquadratic\-Lgn\-Unit\-Element@{S\-C\-I\-Run\-::\-Core\-::\-Basis\-::\-Hex\-Triquadratic\-Lgn\-Unit\-Element}!unit\-\_\-vertices@{unit\-\_\-vertices}}
\index{unit\-\_\-vertices@{unit\-\_\-vertices}!SCIRun::Core::Basis::HexTriquadraticLgnUnitElement@{S\-C\-I\-Run\-::\-Core\-::\-Basis\-::\-Hex\-Triquadratic\-Lgn\-Unit\-Element}}
\subsubsection[{unit\-\_\-vertices}]{\setlength{\rightskip}{0pt plus 5cm}double unit\-\_\-vertices\hspace{0.3cm}{\ttfamily [static]}}}\label{class_s_c_i_run_1_1_core_1_1_basis_1_1_hex_triquadratic_lgn_unit_element_a7ab76723109eac35fbf1f466e551ebc0}
{\bfseries Initial value\-:}
\begin{DoxyCode}
= \{
  \{0,0,0\}, \{1,0,0\}, \{1,1,0\}, \{0,1,0\}, 
  \{0,0,1\}, \{1,0,1\}, \{1,1,1\}, \{0,1,1\},
  \{0.5,0,0\}, \{1,0.5,0\}, \{.5,1,0\}, \{0,.5,0\}, 
  \{0,0,0.5\}, \{1,0,.5\}, \{0,1,.5\}, \{1,1,.5\}, 
  \{0.5,0,1\}, \{1,0.5,1\}, \{.5,1,1\}, \{0,.5,1\}
\}
\end{DoxyCode}


Parametric coordinates of vertices of unit edge. 



The documentation for this class was generated from the following files\-:\begin{DoxyCompactItemize}
\item 
Core/\-Basis/\hyperlink{_hex_triquadratic_lgn_8h}{Hex\-Triquadratic\-Lgn.\-h}\item 
Core/\-Basis/\hyperlink{_hex_triquadratic_lgn_8cc}{Hex\-Triquadratic\-Lgn.\-cc}\end{DoxyCompactItemize}
