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Line 165: Line 165:  
\langle \Omega_{\pi^+} 0 0 | U_\rho | J_\rho , m_\rho=\lambda_\rho \rangle
 
\langle \Omega_{\pi^+} 0 0 | U_\rho | J_\rho , m_\rho=\lambda_\rho \rangle
 
=\sum_{L_\rho}
 
=\sum_{L_\rho}
\left[ \sqrt{\frac{2J_\rho+1}{4\pi}} D_{m_\rho 0}^{J_\rho *}(\Omega_{\pi^+}) \right]
+
\left[ \sqrt{\frac{2J_\rho+1}{4\pi}} D_{m_\rho 0}^{J_\rho *}(\Omega_{\pi}) \right]
 
\left[ \sqrt{\frac{2L_\rho+1}{2J_\rho+1}}   
 
\left[ \sqrt{\frac{2L_\rho+1}{2J_\rho+1}}   
 
\left(\begin{array}{cc|c}
 
\left(\begin{array}{cc|c}
Line 175: Line 175:  
</math>
 
</math>
 
:::::::::<math>
 
:::::::::<math>
=Y_{m_\rho}^{J_\rho}(\Omega_{\pi^+})
+
=Y_{m_\rho}^{J_\rho}(\Omega_{\pi})
 
f_{J_\rho\,0}^{J_\rho}
 
f_{J_\rho\,0}^{J_\rho}
 
</math>
 
</math>
  −
Note that the &omega; decay is modeled as a two-stage process, with a quasi-&rho; in the intermediate state: actual &rho; meson quantum numbers are not forced but a sum over its possible spins and a broad phase space is given.
      
== Assembly of the full amplitude ==
 
== Assembly of the full amplitude ==

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