feat: add opamp internal diagram
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Final.tex
25
Final.tex
@ -49,20 +49,37 @@ Please observe the conference page limits.
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\caption{A first-order high-pass filter}
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\begin{circuitikz}[american voltages]
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\draw
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(0,2) node[above=0.2cm]{$v_{in}$} to [short, o-] [R, l_=$R_1$] (1.5,2) coordinate (IN)
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(0,2) node[left=0cm]{$v_{in}$} to [short, o-] [R, l_=$R_1$] (1.5,2) coordinate (IN)
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(3,3) to [R, l_=$R_2$] (5.375,3) coordinate (FB)
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(3,2)
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node[op amp, noinv input down, anchor=-](OA) {}
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(OA.-) to [short, *-] ++(0, 1)
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(OA.-) to [short, o-] ++(0, 1)
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(OA.-) to [C=$\frac{1}{sC}$] (IN)
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(OA.+) to ++(0,-0.5) node[ground]{}
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(OA.+) to [short, o-] ++(0,-0.5) node[ground]{}
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(OA.out) to ++(0, 0) coordinate (OUT) to (FB)
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(OUT) to [short, *-o] ++(1,0) node [right=0.2cm]{$v_{out}$}
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(OUT) to [short, *-o] ++(0.5,0) node [right=0.2cm]{$v_{out}$};
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\node (v_p) [above=0cm] at (OA.+) {$v_p$};
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\node (v_p) [below=0cm] at (OA.-) {$v_n$};
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;
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\end{circuitikz}
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\end{figure}
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A more accurate representation of the op-amp foregoes the assumption,
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oft made regarding op-amps wired in a feedback configuration, that
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$v_n = v_p$. Avoiding this assumption requires a more precise
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description of the properties of the op-amp itself, describing its
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input resistance $R_i$, output resistance $R_o$, and the relationship
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between the input and output - the open-loop gain $A$. Figure
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\ref{img:opamp_internal} depicts such a model.
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\begin{figure}[h]
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\caption{A more accurate depiction of an op-amp}
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\label{img:opamp_internal}
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\centering
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\includegraphics[width=0.4\textwidth]{opamp_internal}
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\end{figure}
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\section{Ease of Use}
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\subsection{Maintaining the Integrity of the Specifications}
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opamp_internal.jpg
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opamp_internal.jpg
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