$f_2[2340]^{0}$ Two Body Decay Vertices(31)

There are 31 vertices in this part

Vertex 32: $f_2[2340]^{0}_{\mu ,\nu }~({p_1})~-f_2[1270]^{0}_{\alpha ,\beta }~({p_2})~-\eta^{'}[958]^{0}({p_3})~$

$$\begin{eqnarray*} &V_{32}=-\epsilon_{{p_1},{p_2},\mu ,\alpha }g~({p_1}_\beta {p_2}_\nu f_{1113}+ g_{\nu ,\beta }f_{1112}) \end{eqnarray*}$$

Vertex 33: $f_2[2340]^{0}_{\mu ,\nu }~({p_1})~-f_2[1270]^{0}_{\alpha ,\beta }~({p_2})~-f_0[600]^{0}({p_3})~$

$$\begin{eqnarray*} &V_{33}=g~({p_1}_\alpha {p_1}_\beta {p_2}_\mu {p_2}_\nu f_{11... ...g_{\nu ,\beta }f_{1110}+g_{\mu ,\alpha }g_{\nu ,\beta }f_{1109}) \end{eqnarray*}$$

Vertex 34: $f_2[2340]^{0}_{\mu ,\nu }~({p_1})~-f_2[1270]^{0}_{\alpha ,\beta }~({p_2})~-f_0[980]^{0}({p_3})~$

$$\begin{eqnarray*} &V_{34}=g~({p_1}_\alpha {p_1}_\beta {p_2}_\mu {p_2}_\nu f_{11... ...g_{\nu ,\beta }f_{1107}+g_{\mu ,\alpha }g_{\nu ,\beta }f_{1106}) \end{eqnarray*}$$

Vertex 35: $f_2[2340]^{0}_{\mu ,\nu }~({p_1})~-f_2[1430]^{0}_{\alpha ,\beta }~({p_2})~-f_0[600]^{0}({p_3})~$

$$\begin{eqnarray*} &V_{35}=g~({p_1}_\alpha {p_1}_\beta {p_2}_\mu {p_2}_\nu f_{11... ...g_{\nu ,\beta }f_{1104}+g_{\mu ,\alpha }g_{\nu ,\beta }f_{1103}) \end{eqnarray*}$$

Vertex 36: $f_2[2340]^{0}_{\mu ,\nu }~({p_1})~-f^{'}_2[1525]^{0}_{\alpha , \beta }~({p_2})~-f_0[600]^{0}({p_3})~$

$$\begin{eqnarray*} &V_{36}=g~({p_1}_\alpha {p_1}_\beta {p_2}_\mu {p_2}_\nu f_{11... ...g_{\nu ,\beta }f_{1101}+g_{\mu ,\alpha }g_{\nu ,\beta }f_{1100}) \end{eqnarray*}$$

Vertex 37: $f_2[2340]^{0}_{\mu ,\nu }~({p_1})~-f_2[1565]^{0}_{\alpha ,\beta }~({p_2})~-f_0[600]^{0}({p_3})~$

$$\begin{eqnarray*} &V_{37}=g~({p_1}_\alpha {p_1}_\beta {p_2}_\mu {p_2}_\nu f_{10... ...g_{\nu ,\beta }f_{1098}+g_{\mu ,\alpha }g_{\nu ,\beta }f_{1097}) \end{eqnarray*}$$

Vertex 38: $f_2[2340]^{0}_{\mu ,\nu }~({p_1})~-f_2[1640]^{0}_{\alpha ,\beta }~({p_2})~-f_0[600]^{0}({p_3})~$

$$\begin{eqnarray*} &V_{38}=g~({p_1}_\alpha {p_1}_\beta {p_2}_\mu {p_2}_\nu f_{10... ...g_{\nu ,\beta }f_{1095}+g_{\mu ,\alpha }g_{\nu ,\beta }f_{1094}) \end{eqnarray*}$$

Vertex 39: $f_2[2340]^{0}_{\mu ,\nu }~({p_1})~-\eta_2[1645]^{0}_{\alpha , \beta }~({p_2})~-f_0[600]^{0}({p_3})~$

$$\begin{eqnarray*} &V_{39}=-\epsilon_{{p_1},{p_2},\mu ,\alpha }g~({p_1}_\beta {p_2}_\nu f_{1093}+ g_{\nu ,\beta }f_{1092}) \end{eqnarray*}$$

Vertex 40: $f_2[2340]^{0}_{\mu ,\nu }~({p_1})~-\omega[782]^{0}_{\alpha }~( {p_2})~-\gamma^{0}_{\beta }~({p_3})~$

$$\begin{eqnarray*} &V_{40}={\displaystyle{g \over 2}}~({p_1}^2{p_3}_\nu {p_3}_\a... ...,\beta } f_{440}-2{p_3}_\nu {p_3}_\alpha g_{\mu ,\beta }f_{440}) \end{eqnarray*}$$

Vertex 41: $f_2[2340]^{0}_{\mu ,\nu }~({p_1})~-\omega[782]^{0}_{\alpha }~( {p_2})~-\omega[782]^{0}_{\beta }~({p_3})~$

$$\begin{eqnarray*} &V_{41}=g~({p_1}_\alpha {p_1}_\beta {p_2}_\mu {p_2}_\nu f_{43... ...ha ,\beta }f_{436} \\ &+g_{\mu ,\alpha }g_{\nu , \beta }f_{434}) \end{eqnarray*}$$

Vertex 42: $f_2[2340]^{0}_{\mu ,\nu }~({p_1})~-\phi[1020]^{0}_{\alpha }~( {p_2})~-\gamma^{0}_{\beta }~({p_3})~$

$$\begin{eqnarray*} &V_{42}={\displaystyle{g \over 2}}~({p_1}^2{p_3}_\nu {p_3}_\a... ...,\beta } f_{432}-2{p_3}_\nu {p_3}_\alpha g_{\mu ,\beta }f_{432}) \end{eqnarray*}$$

Vertex 43: $f_2[2340]^{0}_{\mu ,\nu }~({p_1})~-\phi[1020]^{0}_{\alpha }~( {p_2})~-\omega[782]^{0}_{\beta }~({p_3})~$

$$\begin{eqnarray*} &V_{43}=g~({p_1}_\alpha {p_1}_\beta {p_2}_\mu {p_2}_\nu f_{43... ...ha ,\beta }f_{428} \\ &+g_{\mu ,\alpha }g_{\nu , \beta }f_{426}) \end{eqnarray*}$$

Vertex 44: $f_2[2340]^{0}_{\mu ,\nu }~({p_1})~-\phi[1020]^{0}_{\alpha }~( {p_2})~-\phi[1020]^{0}_{\beta }~({p_3})~$

$$\begin{eqnarray*} &V_{44}=g~({p_1}_\alpha {p_1}_\beta {p_2}_\mu {p_2}_\nu f_{42... ...ha ,\beta }f_{423} \\ &+g_{\mu ,\alpha }g_{\nu , \beta }f_{421}) \end{eqnarray*}$$

Vertex 45: $f_2[2340]^{0}_{\mu ,\nu }~({p_1})~-h_1[1170]^{0}_{\alpha }~({p_2} )~-\gamma^{0}_{\beta }~({p_3})~$

$$\begin{eqnarray*} &V_{45}={\displaystyle{g \over 2}}~({p_1}^2{p_3}_\nu \epsilon... ...18}+2g_{\nu ,\beta }\epsilon_{{p_1},{p_3},\mu , \alpha }f_{419}) \end{eqnarray*}$$

Vertex 46: $f_2[2340]^{0}_{\mu ,\nu }~({p_1})~-h_1[1170]^{0}_{\alpha }~({p_2} )~-\omega[782]^{0}_{\beta }~({p_3})~$

$$\begin{eqnarray*} &V_{46}=-g~({p_2}_\mu {p_2}_\nu \epsilon_{{p_1},{p_2},\alpha ... ...417}+g_{\nu ,\alpha }\epsilon_{{p_1},{p_2},\mu ,\beta } f_{414}) \end{eqnarray*}$$

Vertex 47: $f_2[2340]^{0}_{\mu ,\nu }~({p_1})~-h_1[1170]^{0}_{\alpha }~({p_2} )~-\phi[1020]^{0}_{\beta }~({p_3})~$

$$\begin{eqnarray*} &V_{47}=-g~({p_2}_\mu {p_2}_\nu \epsilon_{{p_1},{p_2},\alpha ... ...413}+g_{\nu ,\alpha }\epsilon_{{p_1},{p_2},\mu ,\beta } f_{410}) \end{eqnarray*}$$

Vertex 48: $f_2[2340]^{0}_{\mu ,\nu }~({p_1})~-h_1[1380]^{0}_{\alpha }~({p_2} )~-\gamma^{0}_{\beta }~({p_3})~$

$$\begin{eqnarray*} &V_{48}={\displaystyle{g \over 2}}~({p_1}^2{p_3}_\nu \epsilon... ...07}+2g_{\nu ,\beta }\epsilon_{{p_1},{p_3},\mu , \alpha }f_{408}) \end{eqnarray*}$$

Vertex 49: $f_2[2340]^{0}_{\mu ,\nu }~({p_1})~-h_1[1380]^{0}_{\alpha }~({p_2} )~-\omega[782]^{0}_{\beta }~({p_3})~$

$$\begin{eqnarray*} &V_{49}=-g~({p_2}_\mu {p_2}_\nu \epsilon_{{p_1},{p_2},\alpha ... ...406}+g_{\nu ,\alpha }\epsilon_{{p_1},{p_2},\mu ,\beta } f_{403}) \end{eqnarray*}$$

Vertex 50: $f_2[2340]^{0}_{\mu ,\nu }~({p_1})~-\omega[1420]^{0}_{\alpha }~( {p_2})~-\gamma^{0}_{\beta }~({p_3})~$

$$\begin{eqnarray*} &V_{50}={\displaystyle{g \over 2}}~({p_1}^2{p_3}_\nu {p_3}_\a... ...,\beta } f_{401}-2{p_3}_\nu {p_3}_\alpha g_{\mu ,\beta }f_{401}) \end{eqnarray*}$$

Vertex 51: $f_2[2340]^{0}_{\mu ,\nu }~({p_1})~-\omega[1420]^{0}_{\alpha }~( {p_2})~-\omega[782]^{0}_{\beta }~({p_3})~$

$$\begin{eqnarray*} &V_{51}=g~({p_1}_\alpha {p_1}_\beta {p_2}_\mu {p_2}_\nu f_{39... ...ha ,\beta }f_{397} \\ &+g_{\mu ,\alpha }g_{\nu , \beta }f_{395}) \end{eqnarray*}$$

Vertex 52: $f_2[2340]^{0}_{\mu ,\nu }~({p_1})~-h_1[1595]^{0}_{\alpha }~({p_2} )~-\gamma^{0}_{\beta }~({p_3})~$

$$\begin{eqnarray*} &V_{52}={\displaystyle{g \over 2}}~({p_1}^2{p_3}_\nu \epsilon... ...92}+2g_{\nu ,\beta }\epsilon_{{p_1},{p_3},\mu , \alpha }f_{393}) \end{eqnarray*}$$

Vertex 53: $f_2[2340]^{0}_{\mu ,\nu }~({p_1})~-\omega_[1650]^{0}_{\alpha }~( {p_2})~-\gamma^{0}_{\beta }~({p_3})~$

$$\begin{eqnarray*} &V_{53}={\displaystyle{g \over 2}}~({p_1}^2{p_3}_\nu {p_3}_\a... ...,\beta } f_{390}-2{p_3}_\nu {p_3}_\alpha g_{\mu ,\beta }f_{390}) \end{eqnarray*}$$

Vertex 54: $f_2[2340]^{0}_{\mu ,\nu }~({p_1})~-\phi[1680]^{0}_{\alpha }~( {p_2})~-\gamma^{0}_{\beta }~({p_3})~$

$$\begin{eqnarray*} &V_{54}={\displaystyle{g \over 2}}~({p_1}^2{p_3}_\nu {p_3}_\a... ...,\beta } f_{387}-2{p_3}_\nu {p_3}_\alpha g_{\mu ,\beta }f_{387}) \end{eqnarray*}$$

Vertex 55: $f_2[2340]^{0}_{\mu ,\nu }~({p_1})~-h_1[1380]^{0}_{\alpha }~({p_2} )~-\pi^0({p_3})~$

$$\begin{eqnarray*} &V_{55}=gi~({p_1}_\alpha {p_2}_\mu {p_2}_\nu f_{360}+{p_2}_\mu g_{\nu ,\alpha }f_{359}) \end{eqnarray*}$$

Vertex 56: $f_2[2340]^{0}_{\mu ,\nu }~({p_1})~-\pi^0({p_2})~-\pi^0({p_3})~$

$$\begin{eqnarray*} &V_{56}=f_{260}g~{p_2}_\mu {p_2}_\nu \end{eqnarray*}$$

Vertex 57: $f_2[2340]^{0}_{\mu ,\nu }~({p_1})~-\eta^{'}[958]^{0}({p_2})~- \eta^{'}[958]^{0}({p_3})~$

$$\begin{eqnarray*} &V_{57}=f_{259}g~{p_2}_\mu {p_2}_\nu \end{eqnarray*}$$

Vertex 58: $f_2[2340]^{0}_{\mu ,\nu }~({p_1})~-f_0[600]^{0}({p_2})~- f_0[600]^{0}({p_3})~$

$$\begin{eqnarray*} &V_{58}=f_{258}g~{p_2}_\mu {p_2}_\nu \end{eqnarray*}$$

Vertex 59: $f_2[2340]^{0}_{\mu ,\nu }~({p_1})~-f_0[980]^{0}({p_2})~- f_0[600]^{0}({p_3})~$

$$\begin{eqnarray*} &V_{59}=f_{257}g~{p_2}_\mu {p_2}_\nu \end{eqnarray*}$$

Vertex 60: $f_2[2340]^{0}_{\mu ,\nu }~({p_1})~-f_0[980]^{0}({p_2})~- f_0[980]^{0}({p_3})~$

$$\begin{eqnarray*} &V_{60}=f_{256}g~{p_2}_\mu {p_2}_\nu \end{eqnarray*}$$

Vertex 61: $f_2[2340]^{0}_{\mu ,\nu }~({p_1})~-f_0[1370]^{0}({p_2})~- f_0[600]^{0}({p_3})~$

$$\begin{eqnarray*} &V_{61}=f_{255}g~{p_2}_\mu {p_2}_\nu \end{eqnarray*}$$

Vertex 62: $f_2[2340]^{0}_{\mu ,\nu }~({p_1})~-f_0[1710]^{0}({p_2})~- f_0[600]^{0}({p_3})~$

$$\begin{eqnarray*} &V_{62}=f_{254}g~{p_2}_\mu {p_2}_\nu \end{eqnarray*}$$