Changes

Jump to navigation Jump to search
Line 245: Line 245:  
In analogy to the reflectivity conservation relation shown above for ''V'' vertex, there is a similar relation for the ''W'' vertex: <math>\epsilon_R=\epsilon_i \epsilon_f</math>
 
In analogy to the reflectivity conservation relation shown above for ''V'' vertex, there is a similar relation for the ''W'' vertex: <math>\epsilon_R=\epsilon_i \epsilon_f</math>
 
Identification of <math>\epsilon_i</math> with <math>\epsilon_i'</math> and <math>\epsilon_f</math> with <math>\epsilon_f'</math> implies that only terms with <math>\epsilon_R=\epsilon_R'</math> survive in the sum over exchange quantum numbers.
 
Identification of <math>\epsilon_i</math> with <math>\epsilon_i'</math> and <math>\epsilon_f</math> with <math>\epsilon_f'</math> implies that only terms with <math>\epsilon_R=\epsilon_R'</math> survive in the sum over exchange quantum numbers.
  −
  −
  −
  −
  −
  −
:<math>
  −
\langle \mathbf{q}_\pi 0 0; \mathbf{q}_\rho \lambda_\rho 0; \mathbf{q}_\omega \lambda_\omega 0; \mathbf{q}_{b1}\lambda_{b1} 0
  −
| UV | \epsilon_\gamma; J_R \lambda_R \epsilon_R; s,t \rangle
  −
</math>
  −
::<math>=\sum_{R,\lambda_R,\epsilon_R,\lambda_{b_1},\lambda_\omega,\lambda_\rho,X,M_X,\epsilon_X}
  −
\langle \mathbf{q}_{b1} \lambda_{b_1} 0| U_X | J_X M_X \epsilon_X\rangle
  −
\langle J_X M_X \epsilon_X | V |
  −
\epsilon_\gamma; J_R \lambda_R \epsilon_R; s,t \rangle
  −
</math>
  −
:::::::<math>\times
  −
\langle \mathbf{q}_\omega \lambda_\omega 0| U_{b_1} | 1 , \lambda_{b_1} \rangle
  −
\langle \mathbf{q}_\rho \lambda_\rho 0| U_\omega | 1 , \lambda_\omega \rangle
  −
\langle \mathbf{q}_\pi 0 0 | U_\rho | J_\rho , \lambda_\rho \rangle
  −
</math>
      
=== Mass dependence ===
 
=== Mass dependence ===

Navigation menu