% Author: Prof. Dr. Matthias Jung, DL9MJ
% Year: 2024
% (3)
\begin{tikzpicture}
    % Schwingkreis
    \draw (0.5,0) coordinate(h0)
        to [cute inductor, inductors/coils=3, name={l}] ++(0,-2)
        to [short] ++(1.5,0) coordinate(h1);
    \draw(h1) -- ++(0,0) coordinate(c1);
    \draw(h0) -- ++(1.5,0) coordinate(h2);
    \draw(h2) -- ++(0,-0) coordinate(c2);

    \draw[thick](c1) -- ++(-0.4,+0.4) coordinate(cc1);
    \draw[thick](c1) -- ++(+0.4,-0.4) coordinate(cc2);
    \draw[thick](c2) -- ++(-0.4,-0.4) coordinate(cc3);
    \draw[thick](c2) -- ++(+0.4,+0.4) coordinate(cc4);

    \foreach \i in {0,1,2,3,4,5,6}{
        \path
            (cc3) ++(\i*0.8/6, +\i*0.8/6) coordinate(start\i);
        \path
            (cc1) ++(\i*0.8/6, -\i*0.8/6) coordinate(end\i);
        \draw[DARCorange, -Triangle]
            (start\i) arc (45:-45:0.85+\i*1.4142*0.8/6);
    }

    % Margin:
    \useasboundingbox (-0.5,+0.25+2) rectangle (+2.5,-2.25-2);

\end{tikzpicture}%