FUNÇÃO GRACELI SAMPI. E INTEGRAL DE GRACELI.

FUNÇÃO GRACELI SAMPI.

	Sampi

=

\mathrm {B} (x,y)={\frac {\Gamma (x)\Gamma (y)}{\Gamma (x+y)}}

\Gamma (n)=(n-1)!

/

\zeta (s)=\sum _{k=1}^{\infty }k^{-s}.

=

\mathrm {B} (x,y)={\frac {\Gamma (x)\Gamma (y)}{\Gamma (x+y)}}

\psi (x)={\frac {d}{dx}}\ln {\Gamma (x)}={\frac {\Gamma '(x)}{\Gamma (x)}}.

/

\zeta (s)=\sum _{k=1}^{\infty }k^{-s}.

=

\mathrm {B} (x,y)={\frac {\Gamma (x)\Gamma (y)}{\Gamma (x+y)}}

\mathrm {B} (x,y)={\frac {\Gamma (x)\Gamma (y)}{\Gamma (x+y)}}

/

\zeta (s)=\sum _{k=1}^{\infty }k^{-s}.

=

\mathrm {B} (x,y)={\frac {\Gamma (x)\Gamma (y)}{\Gamma (x+y)}}

L(s,\chi )=\sum _{n=1}^{\infty }{\frac {\chi (n)}{n^{s}}}.

/

\zeta (s)=\sum _{k=1}^{\infty }k^{-s}.

=

\mathrm {B} (x,y)={\frac {\Gamma (x)\Gamma (y)}{\Gamma (x+y)}}

\zeta (s)={\frac {1}{k^{s}}}\sum _{m=1}^{k}\zeta \left(s,{\frac {m}{k}}\right).

/

\zeta (s)=\sum _{k=1}^{\infty }k^{-s}.

=

\mathrm {B} (x,y)={\frac {\Gamma (x)\Gamma (y)}{\Gamma (x+y)}}

\mathrm {B} (\alpha )={\frac {\prod _{i=1}^{K}\Gamma (\alpha _{i})}{\Gamma \left(\sum _{i=1}^{K}\alpha _{i}\right)}}.

/

\zeta (s)=\sum _{k=1}^{\infty }k^{-s}.

INTEGRAL DE GRACELI.

f[x] = $\psi ^{*}$ $f$ , $a(x,\xi )$ ] $\lambda$ ω ${\mathcal {T}}$ , $\sigma$ , $\psi$ $\Phi$ $f$ , $a(x,\xi )$ $\xi$

f[x] = $\psi ^{*}$ $f$ , $a(x,\xi )$ ] $\lambda$ ω ${\mathcal {T}}$ , $\sigma$ , $\psi$ $f$ , $a(x,\xi )$ $\xi$

f[x] = $\psi ^{*}$ $f$ , $a(x,\xi )$ ] $\lambda$ ω , $\sigma$ , $\psi$ $f$ , $a(x,\xi )$ $\xi$

$\psi ^{*}$ $f$ , $a(x,\xi )$ $\xi$

$\psi ^{*}$ $\psi ^{*}$ $G_{\mu \nu }\$ $T_{\mu \nu }$ G $T^{\nu }{}_{\alpha }$

$\psi ^{*}$ ${\hat {H}}$ $\left|\psi ({\vec {r}},t)\right\rangle$

FUNÇÃO GRACELI SAMPI.

	Sampi

=

\Gamma (n)=(n-1)!

/

\zeta (s)=\sum _{k=1}^{\infty }k^{-s}.

=

\psi (x)={\frac {d}{dx}}\ln {\Gamma (x)}={\frac {\Gamma '(x)}{\Gamma (x)}}.

/

\zeta (s)=\sum _{k=1}^{\infty }k^{-s}.

=

\mathrm {B} (x,y)={\frac {\Gamma (x)\Gamma (y)}{\Gamma (x+y)}}

/

\zeta (s)=\sum _{k=1}^{\infty }k^{-s}.

=

L(s,\chi )=\sum _{n=1}^{\infty }{\frac {\chi (n)}{n^{s}}}.

/

\zeta (s)=\sum _{k=1}^{\infty }k^{-s}.

=

\zeta (s)={\frac {1}{k^{s}}}\sum _{m=1}^{k}\zeta \left(s,{\frac {m}{k}}\right).

/

\zeta (s)=\sum _{k=1}^{\infty }k^{-s}.

=

\mathrm {B} (\alpha )={\frac {\prod _{i=1}^{K}\Gamma (\alpha _{i})}{\Gamma \left(\sum _{i=1}^{K}\alpha _{i}\right)}}.

/

\zeta (s)=\sum _{k=1}^{\infty }k^{-s}.

INTEGRAL DE GRACELI.

f[x] = $\psi ^{*}$ $f$ , $a(x,\xi )$ ] $\lambda$ ω ${\mathcal {T}}$ , $\sigma$ , $\psi$ $\Phi$ $f$ , $a(x,\xi )$ $\xi$

f[x] = $\psi ^{*}$ $f$ , $a(x,\xi )$ ] $\lambda$ ω ${\mathcal {T}}$ , $\sigma$ , $\psi$ $f$ , $a(x,\xi )$ $\xi$

f[x] = $\psi ^{*}$ $f$ , $a(x,\xi )$ ] $\lambda$ ω , $\sigma$ , $\psi$ $f$ , $a(x,\xi )$ $\xi$

$\psi ^{*}$ $f$ , $a(x,\xi )$ $\xi$

$\psi ^{*}$ $\psi ^{*}$ $G_{\mu \nu }\$ $T_{\mu \nu }$ G $T^{\nu }{}_{\alpha }$

$\psi ^{*}$ ${\hat {H}}$ $\left|\psi ({\vec {r}},t)\right\rangle$

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