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Date(投稿日時):Subject(見出し):From(投稿者):
29392009/07/18Re: u(x,y)=arctan(y/x) $B$,D4OB4X?t$N;~ (B,f(z) $B$r (Bx+iy $B$H (Bz $B$N;~$H$G7hDj$;$h (BKyokoYoshida <kyokoyoshida123@gmail.com>
29382009/07/18Re: z=(1+i)t t $B": (BR $B$d (B|z|=1/3 $B$N;~$N (B1/z $B$NA|$r5a$a$h (BKyokoYoshida <kyokoyoshida123@gmail.com>
29372009/07/16Re: 次の複素関数の微分可能性を調べ可能なら導関数も求めよ。またentireなのはどれか?chiaki@kit.ac.jp (Tsukamoto Chiaki)
29362009/07/16Re: $B<!$NJ#AG4X?t$NHyJ,2DG=@-$rD4$Y2DG=$J$iF34X?t$b5a$a$h!#$^$? (Bentire $B$J$N$O$I$l$+ (B?KyokoYoshida <kyokoyoshida123@gmail.com>
29352009/07/15Re: u(x,y)=arctan(y/x)が調和関数の時,f(z)をx+iyとzの時とで決定せよchiaki@kit.ac.jp (Tsukamoto Chiaki)
29342009/07/15Re: u(x,y)=arctan(y/x) $B$,D4OB4X?t$N;~ (B,f(z) $B$r (Bx+iy $B$H (Bz $B$N;~$H$G7hDj$;$h (BKyokoYoshida <kyokoyoshida123@gmail.com>
29332009/07/14Re: 次の複素関数の微分可能性を調べ可能なら導関数も求めよ。またentireなのはどれか?chiaki@kit.ac.jp (Tsukamoto Chiaki)
29322009/07/14次の複素関数の微分可能性を調べ可能なら導関数も求めよ。またentireなのはどれか?KyokoYoshida <kyokoyoshida123@gmail.com>
29312009/07/13Re: u(x,y)=arctan(y/x)が調和関数の時,f(z)をx+iyとzの時とで決定せよchiaki@kit.ac.jp (Tsukamoto Chiaki)
29302009/07/13Re: z=(1+i)t t∈Rや|z|=1/3の時の1/zの像を求めよchiaki@kit.ac.jp (Tsukamoto Chiaki)
29292009/07/13u(x,y)=arctan(y/x)が調和関数の時,f(z)をx+iyとzの時とで決定せよKyokoYoshida <kyokoyoshida123@gmail.com>
29282009/07/13Re: z=(1+i)t t $B": (BR $B$d (B|z|=1/3 $B$N;~$N (B1/z $B$NA|$r5a$a$h (BKyokoYoshida <kyokoyoshida123@gmail.com>
29272009/07/13Re: $B"i (B_C 3z^3/((z^2-1)(4z^2-1))dz C $B$O (B|z-i|=3 $B$G;~7W2s$j$H$9$k;~ (B, $B$N@QJ,CM$r5a$a$h (BKyokoYoshida <kyokoyoshida123@gmail.com>
29262009/07/12Re: z=(1+i)t t∈Rや|z|=1/3の時の1/zの像を求めよchiaki@kit.ac.jp (Tsukamoto Chiaki)
29252009/07/12Re: ∫_C 3z^3/((z^2-1)(4z^2-1))dz Cは|z-i|=3で時計回りとする時,の積分値を求めよchiaki@kit.ac.jp (Tsukamoto Chiaki)
29242009/07/12z=(1+i)t t∈Rや|z|=1/3の時の1/zの像を求めよKyokoYoshida <kyokoyoshida123@gmail.com>
29232009/07/11Re: $B"i (B_C 3z^3/((z^2-1)(4z^2-1))dz C $B$O (B|z-i|=3 $B$G;~7W2s$j$H$9$k;~ (B, $B$N@QJ,CM$r5a$a$h (BKyokoYoshida <kyokoyoshida123@gmail.com>
29222009/07/10Re: ∫_C 3z^3/((z^2-1)(4z^2-1))dz Cは|z-i|=3で時計回りとする時,の積分値を求めよchiaki@kit.ac.jp (Tsukamoto Chiaki)
29212009/07/10Re: $B"i (B_C 3z^3/((z^2-1)(4z^2-1))dz C $B$O (B|z-i|=3 $B$G;~7W2s$j$H$9$k;~ (B, $B$N@QJ,CM$r5a$a$h (BKyokoYoshida <kyokoyoshida123@gmail.com>
29202009/07/08Re: ∫_C 3z^3/((z^2-1)(4z^2-1))dz Cは|z-i|=3で時計回りとする時,の積分値を求めよchiaki@kit.ac.jp (Tsukamoto Chiaki)
29192009/07/08Re: $B"i (B_C 3z^3/((z^2-1)(4z^2-1))dz C $B$O (B|z-i|=3 $B$G;~7W2s$j$H$9$k;~ (B, $B$N@QJ,CM$r5a$a$h (BKyokoYoshida <kyokoyoshida123@gmail.com>
29182009/07/08Re: f(z) $B$O2r@OE*$G (BD $BFb$GDj?t$G$J$$$J$i (B|f(z)| $B$O (BD $BFb$G:GBgCM$r;}$?$J$$ (B?KyokoYoshida <kyokoyoshida123@gmail.com>
29172009/07/07Re: ∫_C 3z^3/((z^2-1)(4z^2-1))dz Cは|z-i|=3で時計回りとする時,の積分値を求めよchiaki@kit.ac.jp (Tsukamoto Chiaki)
29162009/07/07Re: f(z)は解析的でD内で定数でないなら|f(z)|はD内で最大値を持たない?chiaki@kit.ac.jp (Tsukamoto Chiaki)
29152009/07/07∫_C 3z^3/((z^2-1)(4z^2-1))dz Cは|z-i|=3で時計回りとする時,の積分値を求めよKyokoYoshida <kyokoyoshida123@gmail.com>
29142009/07/07f(z)は解析的でD内で定数でないなら|f(z)|はD内で最大値を持たない?KyokoYoshida <kyokoyoshida123@gmail.com>
29132009/07/05Re: $B<+8J?oH<<LA| (BA $B$, (BA= $B&2 (B_{j=1}^r $B&A (B_j E_j $B$H (Bspectral $BJ,2t$5$l$k$J$i (B, $B&A (B_j $B$OAj0[$J$k8GM-CM$K$J$k;v$r<($; (BKyokoYoshida <kyokoyoshida123@gmail.com>
29122009/07/04Re: 自己随伴写像AがA=Σ_{j=1}^r α_j E_jとspectral分塊されるなら,α_jは相異なる固有値になる事を示せchiaki@kit.ac.jp (Tsukamoto Chiaki)
29112009/07/04Re: $B<+8J?oH<<LA| (BA $B$, (BA= $B&2 (B_{j=1}^r $B&A (B_j E_j $B$H (Bspectral $BJ,2t$5$l$k$J$i (B, $B&A (B_j $B$OAj0[$J$k8GM-CM$K$J$k;v$r<($; (BKyokoYoshida <kyokoyoshida123@gmail.com>
29102009/07/04Re: Res_{z=3}(z^4+1)/(z-3)^4 $B$r5a$a$?$$$N$G$9$, (BKyokoYoshida <kyokoyoshida123@gmail.com>
29092009/07/03Re: 自己随伴写像AがA=Σ_{j=1}^r α_j E_jとspectral分塊されるなら,α_jは相異なる固有値になる事を示せchiaki@kit.ac.jp (Tsukamoto Chiaki)
29082009/07/03Re: Res_{z=3}(z^4+1)/(z-3)^4を求めたいのですがchiaki@kit.ac.jp (Tsukamoto Chiaki)
29072009/07/03Re: Res_{z=3}(z^4+1)/(z-3)^4 $B$r5a$a$?$$$N$G$9$, (BKyokoYoshida <kyokoyoshida123@gmail.com>
29062009/07/03Re: $B<+8J?oH<<LA| (BA $B$, (BA= $B&2 (B_{j=1}^r $B&A (B_j E_j $B$H (Bspectral $BJ,2t$5$l$k$J$i (B, $B&A (B_j $B$OAj0[$J$k8GM-CM$K$J$k;v$r<($; (BKyokoYoshida <kyokoyoshida123@gmail.com>
29052009/07/02Re: 自己随伴写像AがA=Σ_{j=1}^r α_j E_jとspectral分塊されるなら,α_jは相異なる固有値になる事を示せchiaki@kit.ac.jp (Tsukamoto Chiaki)
29042009/07/02Re: $B<+8J?oH<<LA| (BA $B$, (BA= $B&2 (B_{j=1}^r $B&A (B_j E_j $B$H (Bspectral $BJ,2t$5$l$k$J$i (B, $B&A (B_j $B$OAj0[$J$k8GM-CM$K$J$k;v$r<($; (BKyokoYoshida <kyokoyoshida123@gmail.com>
29032009/06/30Re: 自己随伴写像AがA=Σ_{j=1}^r α_j E_jとspectral分塊されるなら,α_jは相異なる固有値になる事を示せchiaki@kit.ac.jp (Tsukamoto Chiaki)
29022009/06/30Re: g(z)=1/(z^2(z+3)) $B$r (Bz=0 $B$rCf?4$K (BLaurent $BE83+$7 (B, $B<}B+HO0O$r5a$a$h (BKyokoYoshida <kyokoyoshida123@gmail.com>
29012009/06/30Re: (2z+5)/(exp(2z)-1) $B$NN1?t$N5a$aJ}$O (B?KyokoYoshida <kyokoyoshida123@gmail.com>
29002009/06/30Re: $B<+8J?oH<<LA| (BA $B$, (BA= $B&2 (B_{j=1}^r $B&A (B_j E_j $B$H (Bspectral $BJ,2t$5$l$k$J$i (B, $B&A (B_j $B$OAj0[$J$k8GM-CM$K$J$k;v$r<($; (BKyokoYoshida <kyokoyoshida123@gmail.com>
28992009/06/29Re: (2z+5)/(exp(2z)-1)の留数の求め方は?chiaki@kit.ac.jp (Tsukamoto Chiaki)
28982009/06/29Re: (2z+5)/(exp(2z)-1)の留数の求め方は?chiaki@kit.ac.jp (Tsukamoto Chiaki)
28972009/06/29Re: Res_{z=3}(z^4+1)/(z-3)^4を求めたいのですがchiaki@kit.ac.jp (Tsukamoto Chiaki)
28962009/06/29Re: 自己随伴写像AがA=Σ_{j=1}^r α_j E_jとspectral分塊されるなら,α_jは相異なる固有値になる事を示せchiaki@kit.ac.jp (Tsukamoto Chiaki)
28952009/06/29Re: g(z)=1/(z^2(z+3))をz=0を中心にLaurent展開し,収束範囲を求めよchiaki@kit.ac.jp (Tsukamoto Chiaki)
28942009/06/29Re: $B"i (B_C z^{-} dx ( $BC"$7 (B,C $B$O (Bcontour) $B$N@QJ,CM$r5a$a$h (BKyokoYoshida <kyokoyoshida123@gmail.com>
28932009/06/29Re: Res_{z=3}(z^4+1)/(z-3)^4 $B$r5a$a$?$$$N$G$9$, (BKyokoYoshida <kyokoyoshida123@gmail.com>
28922009/06/29Re: g(z)=1/(z^2(z+3)) $B$r (Bz=0 $B$rCf?4$K (BLaurent $BE83+$7 (B, $B<}B+HO0O$r5a$a$h (BKyokoYoshida <kyokoyoshida123@gmail.com>
28912009/06/29Re: (2z+5)/(exp(2z)-1) $B$NN1?t$N5a$aJ}$O (B?KyokoYoshida <kyokoyoshida123@gmail.com>
28902009/06/28自己随伴写像AがA=Σ_{j=1}^r α_j E_jとspectral分塊されるなら,α_jは相異なる固有値になる事を示せKyokoYoshida <kyokoyoshida123@gmail.com>
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