added numbers to some equations

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Ondřej Hruška 6 years ago
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commit 48b98f5d4b
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  1. 22
      ch.unit.fcap.tex
  2. BIN
      thesis.pdf

@ -13,25 +13,31 @@ Several of the features implemented in this unit would require floating point ar
Period (in seconds) is computed as:
\[
\begin{equation}
T = \dfrac{\mathrm{period\_sum}}{f_\mathrm{core,MHz} \cdot 10^6 \cdot \mathrm{n\_periods}}
\]
\end{equation}
\noindent
The frequency is obtained by simply inverting it: \[f=T^{-1}\]
The frequency is obtained by simply inverting it:
\begin{equation}
f=T^{-1}
\end{equation}
The average duty cycle is computed as the ratio of the sum of active-level pulses and the sum of all periods:
\[\mathrm{average\_duty} = \dfrac{\mathrm{ontime\_sum}}{\mathrm{period\_sum}}\]
\begin{equation}
\mathrm{average\_duty} = \dfrac{\mathrm{ontime\_sum}}{\mathrm{period\_sum}}
\end{equation}
\subsubsection{Direct Measurement}
The frequency can be derived from the pulse count and measurement time using its definition ($t_\mathrm{ms}$ is measurement time in milliseconds):
\[f = \dfrac{1000\cdot\mathrm{count}\cdot\mathrm{prescaller}}
{t_\mathrm{ms}}\]
\begin{equation}
f = \dfrac{1000\cdot\mathrm{count}\cdot\mathrm{prescaller}}
{t_\mathrm{ms}}
\end{equation}
\subsection{Frequency Capture Configuration}

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