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ELK FS V1.1

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fleischmannma75068 3 years ago
parent
commit
c1d8071d1c

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ELK2_FS/formelsammlung.pdf View File


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ELK2_FS/img/img_07_MOS_dynamisch.png View File


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ELK2_FS/img/img_07_MOS_ohmsch.png View File


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ELK2_FS/img/img_07_Millerplateau.png View File


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ELK2_FS/latex4ei/latex4ei_boxes.sty View File

linecolor=col_emphbox linecolor=col_emphbox
} }



% Basicbox: white box
% ----------------------------------------------------------------------
\global\mdfdefinestyle{basicbox}{
% basic style
style=specialbox,
align=center,
% background color
backgroundcolor=col_sectionbox!0, %white%
% frame color
linecolor=col_sectionbox
}


% Symbolbox % Symbolbox
% ---------------------------------------------------------------------- % ----------------------------------------------------------------------
\global\mdfdefinestyle{symbolbox}{ \global\mdfdefinestyle{symbolbox}{
% ---------------------------------------------------------------------- % ----------------------------------------------------------------------
\newmdenv[style=symbolbox]{symbolbox} \newmdenv[style=symbolbox]{symbolbox}


% basicbox
% ----------------------------------------------------------------------
\newmdenv[style=basicbox]{basicbox}

% tablebox % tablebox
% ---------------------------------------------------------------------- % ----------------------------------------------------------------------
\newmdenv[style=tablebox]{tableboxframe} \newmdenv[style=tablebox]{tableboxframe}

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ELK2_FS/thema7_leistungselektronik_schalter.tex View File

$E_{on}, E_{off}$ bei ohmsch induktiver Last $E_{on}, E_{off}$ bei ohmsch induktiver Last
\begin{emphbox} \begin{emphbox}
\item{$E_{on} = I_{D,on} \cdot U_{DS,off} \cdot \frac{t_{fall}(U_{DS})}{2}$} \item{$E_{on} = I_{D,on} \cdot U_{DS,off} \cdot \frac{t_{fall}(U_{DS})}{2}$}
\item{$E_{off} = I_{D,off} \cdot U_{DS,off} \cdot \frac{t_{rise}(U_{DS})}{2}$}
\item{$E_{off} = I_{D,on} \cdot U_{DS,off} \cdot \frac{t_{rise}(U_{DS})}{2}$}
\end{emphbox}} \end{emphbox}}
\parbox{0.5 \textwidth}{ \parbox{0.5 \textwidth}{
$E_{on}, E_{off}$ bei ohmscher Last $E_{on}, E_{off}$ bei ohmscher Last

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