CÁLCULO DIMENSIONAL TENSORIAL GRACELI

CÁLCULO GRACELI DIMENSIONAL TENSORIAL RELATIVÍSTICO DE CAMPOS.

G = { f [ $G$ * ] = { f [ $G$ * ] [ ${\hat {H}}$ $T_{\mu \nu }$

G = { f [ $G$ * ] = { f [ $G$ * ] [ ${\hat {H}}$ $\psi$ $T_{\mu \nu }$

$G$ $\psi ^{*}$

$[-]$ ${\hat {H}}$ $G$

G = { f [ $G$ * ] = { f [ $G$ * ] [ ${\hat {H}}$ $T_{\mu \nu }$

$[-]$ ${\hat {H}}$ $G$

G = { f [ $G$ * ] = { f [ $G$ * ] [ ${\hat {H}}$ $\psi$ $T_{\mu \nu }$

$[-]$ ${\hat {H}}$ $G$

$G$ $\psi ^{*}$ $]$ $T_{\mu \nu }$

CÁLCULO GRACELI DIMENSIONAL TENSORIAL RELATIVÍSTICO DE CAMPOS.

G = { f [ $G$ * ] = { f [ $G$ * ] [ ${\hat {H}}$ $F^{\mu \nu }$

G = { f [ $G$ * ] = { f [ $G$ * ] [ ${\hat {H}}$ $\psi$ $F^{\mu \nu }$

$G$ $\psi ^{*}$ $\lambda$

$[-]$ ${\hat {H}}$ $G$

G = { f [ $G$ * ] = { f [ $G$ * ] [ ${\hat {H}}$ $F^{\mu \nu }$ $\lambda$

$[-]$ ${\hat {H}}$ $G$

G = { f [ $G$ * ] = { f [ $G$ * ] [ ${\hat {H}}$ $\psi$ $F^{\mu \nu }$ $\lambda$

$[-]$ ${\hat {H}}$ $G$

$G$ $\psi ^{*}$ $]$ $F^{\mu \nu }$ $\lambda$