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S1 = M[[1, 1]];
S2 = M[[2, 1]];
\[Phi]1 = Arg[S1];
\[Phi]2 = Arg[S2];
\[Tau]1 = D[\[Phi]1, \[Omega]];
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Originally posted by RongShe at 2010-05-26 00:40:50:

ÆäʵÏȸ³ÖµºÍºó¸³Öµ½á¹ûÊÇÒ»ÑùµÄ£¬Äã¸øµÄÀý×Ó4Â¥ÀïÃæÉÙÁËÇ°ÃæµÄ-3 (x^2) £¬¼ÓÉÏÕâÒ»Ïî½á¹û¾ÍÏàͬÁË
D[Arg[-x^3 + 8 I], x]
N[% /. x -> 3 + 4 I]
x = 3 + 4 I;
N[-3 x^2*
\!\(\*SuperscriptBox["A ...

10Â¥2010-05-26 22:49:20
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resonant(½ð±Ò+2):¸Ðл»ØÌû½»Á÷£º-£© 2010-05-21 21:42:53
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In[17]:= D[Arg[-x^3 + 8 I], x]
N[% /. x -> 3 + 4 I]

Out[17]=-3 x^2
\!\(\*SuperscriptBox["Arg", "\[Prime]",
MultilineFunction->None]\)[8 I - x^3]

Out[18]= 0.0504505 - 0.172973 I
3Â¥2010-05-21 21:21:58
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resonant(½ð±Ò+1):¸Ðл»ØÌû½»Á÷£º-£© 2010-05-21 21:42:59
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In[23]:= x = 3 + 4 I
N[
\!\(\*SuperscriptBox["Arg", "\[Prime]",
MultilineFunction->None]\)[-x^3 + 8 I]]

Out[23]= 3 + 4 I

Out[24]= 0.0024024
4Â¥2010-05-21 21:25:40
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