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Wave Propagation in Linear Media | re-examined

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Out[11]= f19.773 Second, -0.00034339 + 0.00140152 Ig<br />

In[12]:= Tim<strong>in</strong>g[N[Phi[x,t,w,k,n,Shape->Gauss,PPo<strong>in</strong>ts->Truncate]]]<br />

Out[12]= f4.998 Second, -0.00034339 + 0.00140152 Ig<br />

Example 8.4.8<br />

In[13]:= x = 1;<br />

t = 4;<br />

w = 0.1;<br />

k = 20;<br />

Tim<strong>in</strong>g[N[Phi[x,t,w,k,Shape->Tria]]]<br />

Out[13]= f284.017 Second, 0.00688579 - 0.00506005 Ig<br />

In[14]:= Tim<strong>in</strong>g[N[Phi[x,t,w,k,Shape->Tria,PPo<strong>in</strong>ts->Zeros]]]<br />

Out[14]= f289.894 Second, 0.00688579 - 0.00506005 Ig<br />

In[15]:= Tim<strong>in</strong>g[N[Phi[x,t,w,k,Shape->Rect]]]<br />

Out[15]= f218.381 Second, -0.00471446 - 0.282477 Ig<br />

In[16]:= Tim<strong>in</strong>g[N[Phi[x,t,w,k,Shape->Rect,PPo<strong>in</strong>ts->Zeros]]]<br />

Out[16]= f222.116 Second, -0.00471446 - 0.282477 Ig<br />

In[17]:= n = 6;<br />

Tim<strong>in</strong>g[N[Phi[x,t,w,k,n,Shape->Gauss]]]<br />

Out[17]= f138.467 Second, 0.0000199533 - 0.0000757562 Ig<br />

In[18]:= Tim<strong>in</strong>g[N[Phi[x,t,w,k,n,Shape->Gauss,PPo<strong>in</strong>ts->Truncate]]]<br />

Out[18]= f1.373 Second, 0.0000199533 - 0.0000757562 Ig<br />

210<br />

8 Application of the quadratu<strong>re</strong> rout<strong>in</strong>e

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