% Author: Prof. Dr. Matthias Jung, DL9MJ % Year: 2024 % (2) \begin{tikzpicture} \ctikzset{ inductors/scale=2.5, capacitors/scale=2.5 } % Schwingkreis \draw (0,0) coordinate(h0) to [cute inductor, inductors/coils=5, name={l}] ++(0,-2) to [short] ++(2,0) coordinate(h1) to [C, name={c}] ++(0,2) to [short, i={}] (h0); % Margin: \useasboundingbox[red] (-0.5,+0.25) rectangle (+2.5,-2.25); % Feldlinien Kapazität: \Distance{(c.north east)}{(c.south east)}{\d} \foreach \i in {0,1,2,3,4,5,6}{ \draw[DARCorange, -Triangle] (c.north east) ++(\i*\d/\getDarcImageFactor/6, 0) coordinate(start\i) -- (start\i|-c.north west) coordinate(end\i); \draw[DARCred] (start\i) node[anchor=south](){$+$}; \draw[DARCblue] (end\i) node[anchor=north](){$-$}; } \draw(c.north east) to [open, name={x1}] (c.north west); \draw[DARCorange](x1.center) node[anchor=east](){E}; % Feldlinien Induktivität: %\Distance{(l.south west)}{(l.north west)}{\e} %\foreach \i in {1,2,3,4}{ % % Geraden: % \draw[DARCgreen] % (l.south west) ++(\i*\e/\getDarcImageFactor/5, 0) coordinate(start\i) % -- (start\i|-l.south east) coordinate(end\i); % % \ifthenelse{\i<3} % { % \tikzmath{ % \j = \i + 0; % \dir = -1.0; % \h = \i*\e/5; % \w = \dir*\e/5*\j; % } % }{ % \tikzmath{ % \j = \i - 2; % \dir = +1.0; % \h = (3-(\i-2))*\e/5; % \w = \dir*\e/5*(5-\i); % } % } % % Oben: % \draw(start\i) ++( 0,+\h) coordinate(c1); % \draw(start\i) ++(\w,+\h) coordinate(c2); % \draw[DARCgreen] (start\i) .. controls (c1) and (c2) .. (c2|-l.north); % % Unten: % \draw(end\i) ++( 0,-\h) coordinate(c1); % \draw(end\i) ++(\w,-\h) coordinate(c2); % \draw[DARCgreen] (end\i) .. controls (c1) and (c2) .. (c2|-l.north); % \ifthenelse{\i=3}{ % \draw[DARCgreen](c2|-l.north) node [anchor=west] () {H}; % }{} %} \end{tikzpicture}%