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Date(投稿日時):Subject(見出し):From(投稿者):
35142012/07/23Re: ζ(1-r,x)=-rB_r(x) (where x∈C)とζ_{amodN}(1-r)=-1/r N^{r-1}B_r(a/N)を示せ"Kyoko Yoshida" <kyokoyoshida123@gmail.com>
35132012/07/22Re: |u|<2πの時,等式Σ_{n=0}^∞Bnl(n,x)u^n/n!=u exp(xu)/(exp(u)-1)の証明で"Kyoko Yoshida" <kyokoyoshida123@gmail.com>
35122012/07/22Re: Cauchyの積分定理により∫_C u^{s-1}/(exp(u)-1)duが定数となる理由"Kyoko Yoshida" <kyokoyoshida123@gmail.com>
35112012/07/20Re: ζ(s),DL(s,χ),_{amodN(s)},ζ(s,x)の複素平面上での正則性・有理型性・解析接続可能性の証明chiaki@kit.ac.jp (Tsukamoto Chiaki)
35102012/07/20Re: L(r,χ)=1/(r-1)!・(-2πi/N)^r・1/2Σ_{a∈Z_N^×}χ(a)h_r(ζ_N^a)の証明chiaki@kit.ac.jp (Tsukamoto Chiaki)
35092012/07/20Re: Cauchyの積分定理により∫_C u^{s-1}/(exp(u)-1)duが定数となる理由chiaki@kit.ac.jp (Tsukamoto Chiaki)
35082012/07/19Re: 一般の多様体の定義とは?chiaki@kit.ac.jp (Tsukamoto Chiaki)
35072012/07/18Re: 「XはAに於いてリーマン面をなす. ⇔ AはXのatlas」 の証明chiaki@kit.ac.jp (Tsukamoto Chiaki)
35062012/07/18Re: ζ(s),DL(s,χ),_{amodN(s)},ζ(s,x)の複素平面上での正則性・有理型性・解析接続可能性の証明chiaki@kit.ac.jp (Tsukamoto Chiaki)
35052012/07/18Re: L(r,χ)=1/(r-1)!・(-2πi/N)^r・1/2Σ_{a∈Z_N^×}χ(a)h_r(ζ_N^a)の証明chiaki@kit.ac.jp (Tsukamoto Chiaki)
35042012/07/18Re: 一般の多様体の定義とは?chiaki@kit.ac.jp (Tsukamoto Chiaki)
35032012/07/18Re: ζ(1-r,x)=-rB_r(x) (where x∈C)とζ_{amodN}(1-r)=-1/r N^{r-1}B_r(a/N)を示せchiaki@kit.ac.jp (Tsukamoto Chiaki)
35022012/07/18Re: ζ(1-r,x)=-rB_r(x) (where x∈C)とζ_{amodN}(1-r)=-1/r N^{r-1}B_r(a/N)を示せchiaki@kit.ac.jp (Tsukamoto Chiaki)
35012012/07/18Re: |u|<2πの時,等式Σ_{n=0}^∞Bnl(n,x)u^n/n!=u exp(xu)/(exp(u)-1)の証明でchiaki@kit.ac.jp (Tsukamoto Chiaki)
35002012/07/18Re: |u|<2πの時,等式Σ_{n=0}^∞Bnl(n,x)u^n/n!=u exp(xu)/(exp(u)-1)の証明でchiaki@kit.ac.jp (Tsukamoto Chiaki)
34992012/07/18Re: Cauchyの積分定理により∫_C u^{s-1}/(exp(u)-1)duが定数となる理由chiaki@kit.ac.jp (Tsukamoto Chiaki)
34982012/07/13Re: 複素関数でのロピタルの定理chiaki@kit.ac.jp (Tsukamoto Chiaki)
34972012/07/13Re: Cauchyの積分定理により∫_C u^{s-1}/(exp(u)-1)duが定数となる理由chiaki@kit.ac.jp (Tsukamoto Chiaki)
34962012/07/13Re: Cauchyの積分定理により∫_C u^{s-1}/(exp(u)-1)duが定数となる理由chiaki@kit.ac.jp (Tsukamoto Chiaki)

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