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MD-Inductor (Continued)

MD Inductor: Expanding Out Spatial Dependence In order to see how an MD Inductor can be programmed, consider an inductor of inductance $ L$ and direction $ t_{1}$ and time step $ T_{1}$ :


\begin{picture}(600,100)
% graphpaper(0,0)(600,100)
\put(0,0){\epsfig{file=eps/mdindexp.eps}}
\put(105,30){{-1}}
\multiput(305,25)(127,0){3}{{-1}}
\multiput(212,58)(127,0){3}{{$T$}}
\put(85,-15){$b$}
\put(-5,-15){$a$}
\put(35,45){{$T_{1}$}}
\multiput(265,-15)(127,0){3}{{$a$}}
\multiput(295,-15)(127,0){3}{{$b$}}
\put(220,100){{$x=(i-1)\Delta$}}
\put(480,100){{$x=(i+1)\Delta$}}
\put(380,100){{$x=i\Delta$}}
\end{picture}


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``Wave Digital Filters and Waveguide Networks for Numerical Integration of Time-Dependent PDEs'', by Stefan Bilbao<bilbao@ccrma.stanford.edu>, (From CCRMA DSP Seminar Presentation, Music 423).
Copyright © 2019-02-05 by Stefan Bilbao<bilbao@ccrma.stanford.edu>
Center for Computer Research in Music and Acoustics (CCRMA),   Stanford University
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