(0 )2 1436587@9BAC9EDGF4HI 7P5QHRFTSVU0DXW6F4H
(0 )2 1436587@9BAC9EDGF4HI 7P5QHRFTSVU0DXW6F4H
(0 )2 1436587@9BAC9EDGF4HI 7P5QHRFTSVU0DXW6F4H
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¡ <br />
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<br />
T AA = (a2 + b2 + c2 ) + (a2 + b2 ) + a2 = 3a2 + 2b2 + c2 <br />
A (BC) =<br />
<br />
a 0 0<br />
= (A 2 ) + 2b 2 + c 2<br />
(BC) A =<br />
b a 0<br />
c b a<br />
0 0 0<br />
1 0 0<br />
0 1 0<br />
0 0 0<br />
1 0 0<br />
0 1 0<br />
a 0 0<br />
b a 0<br />
c b a<br />
<br />
<br />
A (BC) = (BC) A<br />
=<br />
=<br />
0 0 0<br />
a 0 0<br />
b a 0<br />
0 0 0<br />
a 0 0<br />
b a 0<br />
¡ A BC <br />
<br />
A B C n A B ¨ ¡<br />
<br />
<br />
£¢<br />
(A − In) A−1C + B (AB) −1 C = AA−1C − In A−1C + B (AB) −1 C<br />
<br />
<br />
= InC − A −1 C + B (B −1 A −1 ) C<br />
= C − A −1 C + (BB −1 ) A −1 C<br />
= C − A −1 C + In A −1 C<br />
= C − A −1 C + A −1 C = C<br />
¢ Aα £¢ ¢ <br />
¢<br />
<br />
<br />
<br />
1<br />
Aα = 1<br />
−1<br />
−1<br />
−α<br />
1<br />
−1<br />
−α<br />
α + 1<br />
r (Aα) =<br />
−−−−→<br />
ℓ3 + ℓ1<br />
Aα<br />
1 −1 −1<br />
1 −α −α<br />
0 0 α<br />
−−−−→<br />
ℓ2 − ℓ1<br />
2 ¢¡ α = 0 £¥¤ α = 1,<br />
¡<br />
3 ¢¡ α = 0 ¡ α = 1.<br />
1 −1 −1<br />
0 1 − α 1 − α<br />
0 0 α<br />
145