CÁLCULO GRACELI SINTÉTICO [71]

[ G $f$ [ $\hbar$ ${\boldsymbol {\mu }}$ ] $\lambda$ ω ${\mathcal {T}}$ , $\sigma$ , $\psi$ $\xi$ ] ${\hat {f}}$ [ $\xi$ ] d $\xi$

${\frac {\partial z}{\partial x}}$ = $\partial {}$ z [ Gz $] [ X] =$ [ $\hbar$ ${\boldsymbol {\mu }}$ ] $\lambda$ ω ${\mathcal {T}}$ , $\sigma$ , $\psi$ $\xi$ ] ${\hat {f}}$ [ $\xi$ ] d $\xi$

[ G $f$ [ $\hbar$ ${\boldsymbol {\mu }}$ ] $\lambda$ ω ${\mathcal {T}}$ , $\sigma$ , $\psi$ $F^{\mu \nu }$ $T^{\mu \nu }$ $P^{\mu }\!$ $[ X,$ $\xi$ ] ${\hat {f}}$ [ $\xi$ ] d $\xi$

${\frac {\partial z}{\partial x}}$ = $\partial {}$ z [ Gz $] [ X] =$ [ $\hbar$ ${\boldsymbol {\mu }}$ ] $\lambda$ ω ${\mathcal {T}}$ , $\sigma$ , $\psi$ $F^{\mu \nu }$ $T^{\mu \nu }$ $P^{\mu }\!$ $[ X,$ $\xi$ ] ${\hat {f}}$ [ $\xi$ ] d $\xi$

[ G $f$ $\psi ^{*}$ [ $\psi ^{*}$

${\frac {\partial z}{\partial x}}$ = $\partial {}$ z [ Gz $] [ X] =$ $\psi ^{*}$ [ $\psi ^{*}$

[ G $f$ $\zeta (s)=\sum _{k=1}^{\infty }k^{-s}.$ [ $\hbar$ ${\boldsymbol {\mu }}$ ] $\lambda$ ω ${\mathcal {T}}$ , $\sigma$ , $\psi$ $\xi$ ] ${\hat {f}}$ [ $\xi$ ] d $\xi$

${\frac {\partial z}{\partial x}}$ = $\partial {}$ z [ Gz $] [ X] =$ $\zeta (s)=\sum _{k=1}^{\infty }k^{-s}.$ [ $\hbar$ ${\boldsymbol {\mu }}$ ] $\lambda$ ω ${\mathcal {T}}$ , $\sigma$ , $\psi$ $\xi$ ] ${\hat {f}}$ [ $\xi$ ] d $\xi$

[ G $f$ $\zeta (s)=\sum _{k=1}^{\infty }k^{-s}.$ [ $\hbar$ ${\boldsymbol {\mu }}$ ] $\lambda$ ω ${\mathcal {T}}$ , $\sigma$ , $\psi$ $F^{\mu \nu }$ $T^{\mu \nu }$ $P^{\mu }\!$ $[ X,$ $\xi$ ] ${\hat {f}}$ [ $\xi$ ] d $\xi$

[ G $f$ $\zeta (s)=\sum _{k=1}^{\infty }k^{-s}.$ $\psi ^{*}$ [ $\psi ^{*}$

${\frac {\partial z}{\partial x}}$ = $\partial {}$ z [ Gz $] [ X] =$ $\zeta (s)=\sum _{k=1}^{\infty }k^{-s}.$ $\psi ^{*}$ [ $\psi ^{*}$

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CÁLCULO GRACELI SINTÉTICO [71]

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