$J/\psi^{0}$ Two Body Decay Vertices(98)

There are 98 vertices in this part

Vertex 99: $f_4[2050]^{0}_{\mu ,\nu ,\alpha ,\beta }~({p_1})~-J/\psi^{0}_{ \gamma }~({p_2})~-\gamma^{0}_{\eta }~({p_3})~$

$$\begin{eqnarray*} &V_{99}={\displaystyle{g \over 2}}~({p_1}^2{p_3}_\nu {p_3}_\a... ...u {p_3}_\alpha {p_3}_\beta {p_3}_ \gamma g_{\mu ,\eta }f_{1012}) \end{eqnarray*}$$

Vertex 100: $f_4[2050]^{0}_{\mu ,\nu ,\alpha ,\beta }~({p_1})~-J/\psi^{0}_{ \gamma }~({p_2})~-\omega[782]^{0}_{\eta }~({p_3})~$

$$\begin{eqnarray*} &V_{100}=g~({p_1}_\gamma {p_1}_\eta {p_2}_\mu {p_2}_\nu {p_2}... ...{p_2}_\mu {p_2}_\nu g_{\alpha ,\gamma }g_{\beta ,\eta }f_{1006}) \end{eqnarray*}$$

Vertex 101: $f_4[2050]^{0}_{\mu ,\nu ,\alpha ,\beta }~({p_1})~-J/\psi^{0}_{ \gamma }~({p_2})~-\phi[1020]^{0}_{\eta }~({p_3})~$

$$\begin{eqnarray*} &V_{101}=g~({p_1}_\gamma {p_1}_\eta {p_2}_\mu {p_2}_\nu {p_2}... ...{p_2}_\mu {p_2}_\nu g_{\alpha ,\gamma }g_{\beta ,\eta }f_{1001}) \end{eqnarray*}$$

Vertex 102: $f_4[2300]^{0}_{\mu ,\nu ,\alpha ,\beta }~({p_1})~-J/\psi^{0}_{ \gamma }~({p_2})~-\gamma^{0}_{\eta }~({p_3})~$

$$\begin{eqnarray*} &V_{102}={\displaystyle{g \over 2}}~({p_1}^2{p_3}_\nu {p_3}_\... ...nu {p_3}_\alpha {p_3}_\beta {p_3}_\gamma g_{\mu , \eta }f_{943}) \end{eqnarray*}$$

Vertex 103: $f_4[2300]^{0}_{\mu ,\nu ,\alpha ,\beta }~({p_1})~-J/\psi^{0}_{ \gamma }~({p_2})~-\omega[782]^{0}_{\eta }~({p_3})~$

$$\begin{eqnarray*} &V_{103}=g~({p_1}_\gamma {p_1}_\eta {p_2}_\mu {p_2}_\nu {p_2}... ... {p_2}_\mu {p_2}_\nu g_{\alpha ,\gamma }g_{\beta ,\eta }f_{937}) \end{eqnarray*}$$

Vertex 104: $\omega_3[1670]^{0}_{\mu ,\nu ,\alpha }~({p_1})~-f_2[1270]^{0}_{ \beta ,\gamma }~({p_2})~-J/\psi^{0}_{\eta }~({p_3})~$

$$\begin{eqnarray*} &V_{104}=g~({p_1}_\beta {p_1}_\gamma {p_1}_\eta {p_2}_\mu {p_... ...} \\ &+g_{\mu ,\beta }g_{\nu ,\gamma }g_{ \alpha ,\eta }f_{929}) \end{eqnarray*}$$

Vertex 105: $\omega_3[1670]^{0}_{\mu ,\nu ,\alpha }~({p_1})~-J/\psi^{0}_{ \beta }~({p_2})~-\eta^{0}({p_3})~$

$$\begin{eqnarray*} &V_{105}=-\epsilon_{{p_1},{p_2},\mu ,\beta }f_{911}g~{p_2}_\nu {p_2}_\alpha \end{eqnarray*}$$

Vertex 106: $\omega_3[1670]^{0}_{\mu ,\nu ,\alpha }~({p_1})~-J/\psi^{0}_{ \beta }~({p_2})~-f_0[1370]^{0}({p_3})~$

$$\begin{eqnarray*} &V_{106}=g~({p_1}_\beta {p_2}_\mu {p_2}_\nu {p_2}_\alpha f_{910}+{p_2}_\mu {p_2}_\nu g_{\alpha ,\beta }f_{909}) \end{eqnarray*}$$

Vertex 107: $\phi_3[1850]^{0}_{\mu ,\nu ,\alpha }~({p_1})~-J/\psi^{0}_{\beta }~({p_2})~-\eta^{0}({p_3})~$

$$\begin{eqnarray*} &V_{107}=-\epsilon_{{p_1},{p_2},\mu ,\beta }f_{897}g~{p_2}_\nu {p_2}_\alpha \end{eqnarray*}$$

Vertex 108: $f_2[1270]^{0}_{\mu ,\nu }~({p_1})~-J/\psi^{0}_{\alpha }~({p_2})~ -\gamma^{0}_{\beta }~({p_3})~$

$$\begin{eqnarray*} &V_{108}={\displaystyle{g \over 2}}~({p_1}^2{p_3}_\nu {p_3}_\... ...,\beta } f_{835}-2{p_3}_\nu {p_3}_\alpha g_{\mu ,\beta }f_{835}) \end{eqnarray*}$$

Vertex 109: $f_2[1270]^{0}_{\mu ,\nu }~({p_1})~-J/\psi^{0}_{\alpha }~({p_2})~ -\omega[782]^{0}_{\beta }~({p_3})~$

$$\begin{eqnarray*} &V_{109}=g~({p_1}_\alpha {p_1}_\beta {p_2}_\mu {p_2}_\nu f_{8... ...ha ,\beta }f_{831} \\ &+g_{\mu ,\alpha }g_{\nu , \beta }f_{829}) \end{eqnarray*}$$

Vertex 110: $f_2[1270]^{0}_{\mu ,\nu }~({p_1})~-J/\psi^{0}_{\alpha }~({p_2})~ -\phi[1020]^{0}_{\beta }~({p_3})~$

$$\begin{eqnarray*} &V_{110}=g~({p_1}_\alpha {p_1}_\beta {p_2}_\mu {p_2}_\nu f_{8... ...ha ,\beta }f_{826} \\ &+g_{\mu ,\alpha }g_{\nu , \beta }f_{824}) \end{eqnarray*}$$

Vertex 111: $f_2[1270]^{0}_{\mu ,\nu }~({p_1})~-J/\psi^{0}_{\alpha }~({p_2})~ -h_1[1170]^{0}_{\beta }~({p_3})~$

$$\begin{eqnarray*} &V_{111}=-g~({p_2}_\mu {p_2}_\nu \epsilon_{{p_1},{p_2},\alpha... ...823}+g_{\nu ,\alpha }\epsilon_{{p_1},{p_2},\mu ,\beta } f_{820}) \end{eqnarray*}$$

Vertex 112: $f_2[1270]^{0}_{\mu ,\nu }~({p_1})~-J/\psi^{0}_{\alpha }~({p_2})~ -h_1[1380]^{0}_{\beta }~({p_3})~$

$$\begin{eqnarray*} &V_{112}=-g~({p_2}_\mu {p_2}_\nu \epsilon_{{p_1},{p_2},\alpha... ...819}+g_{\nu ,\alpha }\epsilon_{{p_1},{p_2},\mu ,\beta } f_{816}) \end{eqnarray*}$$

Vertex 113: $f_2[1270]^{0}_{\mu ,\nu }~({p_1})~-J/\psi^{0}_{\alpha }~({p_2})~ -\omega[1420]^{0}_{\beta }~({p_3})~$

$$\begin{eqnarray*} &V_{113}=g~({p_1}_\alpha {p_1}_\beta {p_2}_\mu {p_2}_\nu f_{8... ...ha ,\beta }f_{813} \\ &+g_{\mu ,\alpha }g_{\nu , \beta }f_{811}) \end{eqnarray*}$$

Vertex 114: $f_2[1270]^{0}_{\mu ,\nu }~({p_1})~-J/\psi^{0}_{\alpha }~({p_2})~ -h_1[1595]^{0}_{\beta }~({p_3})~$

$$\begin{eqnarray*} &V_{114}=-g~({p_2}_\mu {p_2}_\nu \epsilon_{{p_1},{p_2},\alpha... ...810}+g_{\nu ,\alpha }\epsilon_{{p_1},{p_2},\mu ,\beta } f_{807}) \end{eqnarray*}$$

Vertex 115: $f_2[1270]^{0}_{\mu ,\nu }~({p_1})~-J/\psi^{0}_{\alpha }~({p_2})~ -\omega_[1650]^{0}_{\beta }~({p_3})~$

$$\begin{eqnarray*} &V_{115}=g~({p_1}_\alpha {p_1}_\beta {p_2}_\mu {p_2}_\nu f_{8... ...ha ,\beta }f_{804} \\ &+g_{\mu ,\alpha }g_{\nu , \beta }f_{802}) \end{eqnarray*}$$

Vertex 116: $f_2[1270]^{0}_{\mu ,\nu }~({p_1})~-J/\psi^{0}_{\alpha }~({p_2})~ -\phi[1680]^{0}_{\beta }~({p_3})~$

$$\begin{eqnarray*} &V_{116}=g~({p_1}_\alpha {p_1}_\beta {p_2}_\mu {p_2}_\nu f_{8... ...ha ,\beta }f_{799} \\ &+g_{\mu ,\alpha }g_{\nu , \beta }f_{797}) \end{eqnarray*}$$

Vertex 117: $f_2[1430]^{0}_{\mu ,\nu }~({p_1})~-J/\psi^{0}_{\alpha }~({p_2})~ -\gamma^{0}_{\beta }~({p_3})~$

$$\begin{eqnarray*} &V_{117}={\displaystyle{g \over 2}}~({p_1}^2{p_3}_\nu {p_3}_\... ...,\beta } f_{771}-2{p_3}_\nu {p_3}_\alpha g_{\mu ,\beta }f_{771}) \end{eqnarray*}$$

Vertex 118: $f_2[1430]^{0}_{\mu ,\nu }~({p_1})~-J/\psi^{0}_{\alpha }~({p_2})~ -\omega[782]^{0}_{\beta }~({p_3})~$

$$\begin{eqnarray*} &V_{118}=g~({p_1}_\alpha {p_1}_\beta {p_2}_\mu {p_2}_\nu f_{7... ...ha ,\beta }f_{767} \\ &+g_{\mu ,\alpha }g_{\nu , \beta }f_{765}) \end{eqnarray*}$$

Vertex 119: $f_2[1430]^{0}_{\mu ,\nu }~({p_1})~-J/\psi^{0}_{\alpha }~({p_2})~ -\phi[1020]^{0}_{\beta }~({p_3})~$

$$\begin{eqnarray*} &V_{119}=g~({p_1}_\alpha {p_1}_\beta {p_2}_\mu {p_2}_\nu f_{7... ...ha ,\beta }f_{762} \\ &+g_{\mu ,\alpha }g_{\nu , \beta }f_{760}) \end{eqnarray*}$$

Vertex 120: $f_2[1430]^{0}_{\mu ,\nu }~({p_1})~-J/\psi^{0}_{\alpha }~({p_2})~ -h_1[1170]^{0}_{\beta }~({p_3})~$

$$\begin{eqnarray*} &V_{120}=-g~({p_2}_\mu {p_2}_\nu \epsilon_{{p_1},{p_2},\alpha... ...759}+g_{\nu ,\alpha }\epsilon_{{p_1},{p_2},\mu ,\beta } f_{756}) \end{eqnarray*}$$

Vertex 121: $f_2[1430]^{0}_{\mu ,\nu }~({p_1})~-J/\psi^{0}_{\alpha }~({p_2})~ -h_1[1380]^{0}_{\beta }~({p_3})~$

$$\begin{eqnarray*} &V_{121}=-g~({p_2}_\mu {p_2}_\nu \epsilon_{{p_1},{p_2},\alpha... ...755}+g_{\nu ,\alpha }\epsilon_{{p_1},{p_2},\mu ,\beta } f_{752}) \end{eqnarray*}$$

Vertex 122: $f_2[1430]^{0}_{\mu ,\nu }~({p_1})~-J/\psi^{0}_{\alpha }~({p_2})~ -\omega[1420]^{0}_{\beta }~({p_3})~$

$$\begin{eqnarray*} &V_{122}=g~({p_1}_\alpha {p_1}_\beta {p_2}_\mu {p_2}_\nu f_{7... ...ha ,\beta }f_{749} \\ &+g_{\mu ,\alpha }g_{\nu , \beta }f_{747}) \end{eqnarray*}$$

Vertex 123: $f_2[1430]^{0}_{\mu ,\nu }~({p_1})~-J/\psi^{0}_{\alpha }~({p_2})~ -h_1[1595]^{0}_{\beta }~({p_3})~$

$$\begin{eqnarray*} &V_{123}=-g~({p_2}_\mu {p_2}_\nu \epsilon_{{p_1},{p_2},\alpha... ...746}+g_{\nu ,\alpha }\epsilon_{{p_1},{p_2},\mu ,\beta } f_{743}) \end{eqnarray*}$$

Vertex 124: $f_2[1430]^{0}_{\mu ,\nu }~({p_1})~-J/\psi^{0}_{\alpha }~({p_2})~ -\omega_[1650]^{0}_{\beta }~({p_3})~$

$$\begin{eqnarray*} &V_{124}=g~({p_1}_\alpha {p_1}_\beta {p_2}_\mu {p_2}_\nu f_{7... ...ha ,\beta }f_{740} \\ &+g_{\mu ,\alpha }g_{\nu , \beta }f_{738}) \end{eqnarray*}$$

Vertex 125: $f^{'}_2[1525]^{0}_{\mu ,\nu }~({p_1})~-J/\psi^{0}_{\alpha }~( {p_2})~-\gamma^{0}_{\beta }~({p_3})~$

$$\begin{eqnarray*} &V_{125}={\displaystyle{g \over 2}}~({p_1}^2{p_3}_\nu {p_3}_\... ...,\beta } f_{712}-2{p_3}_\nu {p_3}_\alpha g_{\mu ,\beta }f_{712}) \end{eqnarray*}$$

Vertex 126: $f^{'}_2[1525]^{0}_{\mu ,\nu }~({p_1})~-J/\psi^{0}_{\alpha }~( {p_2})~-\omega[782]^{0}_{\beta }~({p_3})~$

$$\begin{eqnarray*} &V_{126}=g~({p_1}_\alpha {p_1}_\beta {p_2}_\mu {p_2}_\nu f_{7... ...ha ,\beta }f_{708} \\ &+g_{\mu ,\alpha }g_{\nu , \beta }f_{706}) \end{eqnarray*}$$

Vertex 127: $f^{'}_2[1525]^{0}_{\mu ,\nu }~({p_1})~-J/\psi^{0}_{\alpha }~( {p_2})~-\phi[1020]^{0}_{\beta }~({p_3})~$

$$\begin{eqnarray*} &V_{127}=g~({p_1}_\alpha {p_1}_\beta {p_2}_\mu {p_2}_\nu f_{7... ...ha ,\beta }f_{703} \\ &+g_{\mu ,\alpha }g_{\nu , \beta }f_{701}) \end{eqnarray*}$$

Vertex 128: $f^{'}_2[1525]^{0}_{\mu ,\nu }~({p_1})~-J/\psi^{0}_{\alpha }~( {p_2})~-h_1[1170]^{0}_{\beta }~({p_3})~$

$$\begin{eqnarray*} &V_{128}=-g~({p_2}_\mu {p_2}_\nu \epsilon_{{p_1},{p_2},\alpha... ...700}+g_{\nu ,\alpha }\epsilon_{{p_1},{p_2},\mu ,\beta } f_{697}) \end{eqnarray*}$$

Vertex 129: $f^{'}_2[1525]^{0}_{\mu ,\nu }~({p_1})~-J/\psi^{0}_{\alpha }~( {p_2})~-h_1[1380]^{0}_{\beta }~({p_3})~$

$$\begin{eqnarray*} &V_{129}=-g~({p_2}_\mu {p_2}_\nu \epsilon_{{p_1},{p_2},\alpha... ...696}+g_{\nu ,\alpha }\epsilon_{{p_1},{p_2},\mu ,\beta } f_{693}) \end{eqnarray*}$$

Vertex 130: $f^{'}_2[1525]^{0}_{\mu ,\nu }~({p_1})~-J/\psi^{0}_{\alpha }~( {p_2})~-\omega[1420]^{0}_{\beta }~({p_3})~$

$$\begin{eqnarray*} &V_{130}=g~({p_1}_\alpha {p_1}_\beta {p_2}_\mu {p_2}_\nu f_{6... ...ha ,\beta }f_{690} \\ &+g_{\mu ,\alpha }g_{\nu , \beta }f_{688}) \end{eqnarray*}$$

Vertex 131: $f_2[1565]^{0}_{\mu ,\nu }~({p_1})~-J/\psi^{0}_{\alpha }~({p_2})~ -\gamma^{0}_{\beta }~({p_3})~$

$$\begin{eqnarray*} &V_{131}={\displaystyle{g \over 2}}~({p_1}^2{p_3}_\nu {p_3}_\... ...,\beta } f_{662}-2{p_3}_\nu {p_3}_\alpha g_{\mu ,\beta }f_{662}) \end{eqnarray*}$$

Vertex 132: $f_2[1565]^{0}_{\mu ,\nu }~({p_1})~-J/\psi^{0}_{\alpha }~({p_2})~ -\omega[782]^{0}_{\beta }~({p_3})~$

$$\begin{eqnarray*} &V_{132}=g~({p_1}_\alpha {p_1}_\beta {p_2}_\mu {p_2}_\nu f_{6... ...ha ,\beta }f_{658} \\ &+g_{\mu ,\alpha }g_{\nu , \beta }f_{656}) \end{eqnarray*}$$

Vertex 133: $f_2[1565]^{0}_{\mu ,\nu }~({p_1})~-J/\psi^{0}_{\alpha }~({p_2})~ -\phi[1020]^{0}_{\beta }~({p_3})~$

$$\begin{eqnarray*} &V_{133}=g~({p_1}_\alpha {p_1}_\beta {p_2}_\mu {p_2}_\nu f_{6... ...ha ,\beta }f_{653} \\ &+g_{\mu ,\alpha }g_{\nu , \beta }f_{651}) \end{eqnarray*}$$

Vertex 134: $f_2[1565]^{0}_{\mu ,\nu }~({p_1})~-J/\psi^{0}_{\alpha }~({p_2})~ -h_1[1170]^{0}_{\beta }~({p_3})~$

$$\begin{eqnarray*} &V_{134}=-g~({p_2}_\mu {p_2}_\nu \epsilon_{{p_1},{p_2},\alpha... ...650}+g_{\nu ,\alpha }\epsilon_{{p_1},{p_2},\mu ,\beta } f_{647}) \end{eqnarray*}$$

Vertex 135: $f_2[1565]^{0}_{\mu ,\nu }~({p_1})~-J/\psi^{0}_{\alpha }~({p_2})~ -h_1[1380]^{0}_{\beta }~({p_3})~$

$$\begin{eqnarray*} &V_{135}=-g~({p_2}_\mu {p_2}_\nu \epsilon_{{p_1},{p_2},\alpha... ...646}+g_{\nu ,\alpha }\epsilon_{{p_1},{p_2},\mu ,\beta } f_{643}) \end{eqnarray*}$$

Vertex 136: $f_2[1565]^{0}_{\mu ,\nu }~({p_1})~-J/\psi^{0}_{\alpha }~({p_2})~ -\omega[1420]^{0}_{\beta }~({p_3})~$

$$\begin{eqnarray*} &V_{136}=g~({p_1}_\alpha {p_1}_\beta {p_2}_\mu {p_2}_\nu f_{6... ...ha ,\beta }f_{640} \\ &+g_{\mu ,\alpha }g_{\nu , \beta }f_{638}) \end{eqnarray*}$$

Vertex 137: $f_2[1640]^{0}_{\mu ,\nu }~({p_1})~-J/\psi^{0}_{\alpha }~({p_2})~ -\gamma^{0}_{\beta }~({p_3})~$

$$\begin{eqnarray*} &V_{137}={\displaystyle{g \over 2}}~({p_1}^2{p_3}_\nu {p_3}_\... ...,\beta } f_{607}-2{p_3}_\nu {p_3}_\alpha g_{\mu ,\beta }f_{607}) \end{eqnarray*}$$

Vertex 138: $f_2[1640]^{0}_{\mu ,\nu }~({p_1})~-J/\psi^{0}_{\alpha }~({p_2})~ -\omega[782]^{0}_{\beta }~({p_3})~$

$$\begin{eqnarray*} &V_{138}=g~({p_1}_\alpha {p_1}_\beta {p_2}_\mu {p_2}_\nu f_{6... ...ha ,\beta }f_{603} \\ &+g_{\mu ,\alpha }g_{\nu , \beta }f_{601}) \end{eqnarray*}$$

Vertex 139: $f_2[1640]^{0}_{\mu ,\nu }~({p_1})~-J/\psi^{0}_{\alpha }~({p_2})~ -\phi[1020]^{0}_{\beta }~({p_3})~$

$$\begin{eqnarray*} &V_{139}=g~({p_1}_\alpha {p_1}_\beta {p_2}_\mu {p_2}_\nu f_{6... ...ha ,\beta }f_{598} \\ &+g_{\mu ,\alpha }g_{\nu , \beta }f_{596}) \end{eqnarray*}$$

Vertex 140: $f_2[1640]^{0}_{\mu ,\nu }~({p_1})~-J/\psi^{0}_{\alpha }~({p_2})~ -h_1[1170]^{0}_{\beta }~({p_3})~$

$$\begin{eqnarray*} &V_{140}=-g~({p_2}_\mu {p_2}_\nu \epsilon_{{p_1},{p_2},\alpha... ...595}+g_{\nu ,\alpha }\epsilon_{{p_1},{p_2},\mu ,\beta } f_{592}) \end{eqnarray*}$$

Vertex 141: $f_2[1640]^{0}_{\mu ,\nu }~({p_1})~-J/\psi^{0}_{\alpha }~({p_2})~ -h_1[1380]^{0}_{\beta }~({p_3})~$

$$\begin{eqnarray*} &V_{141}=-g~({p_2}_\mu {p_2}_\nu \epsilon_{{p_1},{p_2},\alpha... ...591}+g_{\nu ,\alpha }\epsilon_{{p_1},{p_2},\mu ,\beta } f_{588}) \end{eqnarray*}$$

Vertex 142: $f_2[1640]^{0}_{\mu ,\nu }~({p_1})~-J/\psi^{0}_{\alpha }~({p_2})~ -\omega[1420]^{0}_{\beta }~({p_3})~$

$$\begin{eqnarray*} &V_{142}=g~({p_1}_\alpha {p_1}_\beta {p_2}_\mu {p_2}_\nu f_{5... ...ha ,\beta }f_{585} \\ &+g_{\mu ,\alpha }g_{\nu , \beta }f_{583}) \end{eqnarray*}$$

Vertex 143: $f_2[1810]^{0}_{\mu ,\nu }~({p_1})~-J/\psi^{0}_{\alpha }~({p_2})~ -\gamma^{0}_{\beta }~({p_3})~$

$$\begin{eqnarray*} &V_{143}={\displaystyle{g \over 2}}~({p_1}^2{p_3}_\nu {p_3}_\... ...,\beta } f_{547}-2{p_3}_\nu {p_3}_\alpha g_{\mu ,\beta }f_{547}) \end{eqnarray*}$$

Vertex 144: $f_2[1810]^{0}_{\mu ,\nu }~({p_1})~-J/\psi^{0}_{\alpha }~({p_2})~ -\omega[782]^{0}_{\beta }~({p_3})~$

$$\begin{eqnarray*} &V_{144}=g~({p_1}_\alpha {p_1}_\beta {p_2}_\mu {p_2}_\nu f_{5... ...ha ,\beta }f_{543} \\ &+g_{\mu ,\alpha }g_{\nu , \beta }f_{541}) \end{eqnarray*}$$

Vertex 145: $f_2[1810]^{0}_{\mu ,\nu }~({p_1})~-J/\psi^{0}_{\alpha }~({p_2})~ -\phi[1020]^{0}_{\beta }~({p_3})~$

$$\begin{eqnarray*} &V_{145}=g~({p_1}_\alpha {p_1}_\beta {p_2}_\mu {p_2}_\nu f_{5... ...ha ,\beta }f_{538} \\ &+g_{\mu ,\alpha }g_{\nu , \beta }f_{536}) \end{eqnarray*}$$

Vertex 146: $f_2[1810]^{0}_{\mu ,\nu }~({p_1})~-J/\psi^{0}_{\alpha }~({p_2})~ -h_1[1170]^{0}_{\beta }~({p_3})~$

$$\begin{eqnarray*} &V_{146}=-g~({p_2}_\mu {p_2}_\nu \epsilon_{{p_1},{p_2},\alpha... ...535}+g_{\nu ,\alpha }\epsilon_{{p_1},{p_2},\mu ,\beta } f_{532}) \end{eqnarray*}$$

Vertex 147: $f_2[1910]^{0}_{\mu ,\nu }~({p_1})~-J/\psi^{0}_{\alpha }~({p_2})~ -\gamma^{0}_{\beta }~({p_3})~$

$$\begin{eqnarray*} &V_{147}={\displaystyle{g \over 2}}~({p_1}^2{p_3}_\nu {p_3}_\... ...,\beta } f_{496}-2{p_3}_\nu {p_3}_\alpha g_{\mu ,\beta }f_{496}) \end{eqnarray*}$$

Vertex 148: $f_2[1910]^{0}_{\mu ,\nu }~({p_1})~-J/\psi^{0}_{\alpha }~({p_2})~ -\omega[782]^{0}_{\beta }~({p_3})~$

$$\begin{eqnarray*} &V_{148}=g~({p_1}_\alpha {p_1}_\beta {p_2}_\mu {p_2}_\nu f_{4... ...ha ,\beta }f_{492} \\ &+g_{\mu ,\alpha }g_{\nu , \beta }f_{490}) \end{eqnarray*}$$

Vertex 149: $f_2[1910]^{0}_{\mu ,\nu }~({p_1})~-J/\psi^{0}_{\alpha }~({p_2})~ -\phi[1020]^{0}_{\beta }~({p_3})~$

$$\begin{eqnarray*} &V_{149}=g~({p_1}_\alpha {p_1}_\beta {p_2}_\mu {p_2}_\nu f_{4... ...ha ,\beta }f_{487} \\ &+g_{\mu ,\alpha }g_{\nu , \beta }f_{485}) \end{eqnarray*}$$

Vertex 150: $f_2[1910]^{0}_{\mu ,\nu }~({p_1})~-J/\psi^{0}_{\alpha }~({p_2})~ -h_1[1170]^{0}_{\beta }~({p_3})~$

$$\begin{eqnarray*} &V_{150}=-g~({p_2}_\mu {p_2}_\nu \epsilon_{{p_1},{p_2},\alpha... ...484}+g_{\nu ,\alpha }\epsilon_{{p_1},{p_2},\mu ,\beta } f_{481}) \end{eqnarray*}$$

Vertex 151: $f_2[1950]^{0}_{\mu ,\nu }~({p_1})~-J/\psi^{0}_{\alpha }~({p_2})~ -\gamma^{0}_{\beta }~({p_3})~$

$$\begin{eqnarray*} &V_{151}={\displaystyle{g \over 2}}~({p_1}^2{p_3}_\nu {p_3}_\... ...,\beta } f_{445}-2{p_3}_\nu {p_3}_\alpha g_{\mu ,\beta }f_{445}) \end{eqnarray*}$$

Vertex 152: $f_2[1950]^{0}_{\mu ,\nu }~({p_1})~-J/\psi^{0}_{\alpha }~({p_2})~ -\omega[782]^{0}_{\beta }~({p_3})~$

$$\begin{eqnarray*} &V_{152}=g~({p_1}_\alpha {p_1}_\beta {p_2}_\mu {p_2}_\nu f_{4... ...ha ,\beta }f_{441} \\ &+g_{\mu ,\alpha }g_{\nu , \beta }f_{439}) \end{eqnarray*}$$

Vertex 153: $f_2[1950]^{0}_{\mu ,\nu }~({p_1})~-J/\psi^{0}_{\alpha }~({p_2})~ -\phi[1020]^{0}_{\beta }~({p_3})~$

$$\begin{eqnarray*} &V_{153}=g~({p_1}_\alpha {p_1}_\beta {p_2}_\mu {p_2}_\nu f_{4... ...ha ,\beta }f_{436} \\ &+g_{\mu ,\alpha }g_{\nu , \beta }f_{434}) \end{eqnarray*}$$

Vertex 154: $f_2[2010]^{0}_{\mu ,\nu }~({p_1})~-J/\psi^{0}_{\alpha }~({p_2})~ -\gamma^{0}_{\beta }~({p_3})~$

$$\begin{eqnarray*} &V_{154}={\displaystyle{g \over 2}}~({p_1}^2{p_3}_\nu {p_3}_\... ...,\beta } f_{394}-2{p_3}_\nu {p_3}_\alpha g_{\mu ,\beta }f_{394}) \end{eqnarray*}$$

Vertex 155: $f_2[2010]^{0}_{\mu ,\nu }~({p_1})~-J/\psi^{0}_{\alpha }~({p_2})~ -\omega[782]^{0}_{\beta }~({p_3})~$

$$\begin{eqnarray*} &V_{155}=g~({p_1}_\alpha {p_1}_\beta {p_2}_\mu {p_2}_\nu f_{3... ...ha ,\beta }f_{390} \\ &+g_{\mu ,\alpha }g_{\nu , \beta }f_{388}) \end{eqnarray*}$$

Vertex 156: $f_2[2010]^{0}_{\mu ,\nu }~({p_1})~-J/\psi^{0}_{\alpha }~({p_2})~ -\phi[1020]^{0}_{\beta }~({p_3})~$

$$\begin{eqnarray*} &V_{156}=g~({p_1}_\alpha {p_1}_\beta {p_2}_\mu {p_2}_\nu f_{3... ...ha ,\beta }f_{385} \\ &+g_{\mu ,\alpha }g_{\nu , \beta }f_{383}) \end{eqnarray*}$$

Vertex 157: $f_2[2150]^{0}_{\mu ,\nu }~({p_1})~-J/\psi^{0}_{\alpha }~({p_2})~ -\gamma^{0}_{\beta }~({p_3})~$

$$\begin{eqnarray*} &V_{157}={\displaystyle{g \over 2}}~({p_1}^2{p_3}_\nu {p_3}_\... ...,\beta } f_{338}-2{p_3}_\nu {p_3}_\alpha g_{\mu ,\beta }f_{338}) \end{eqnarray*}$$

Vertex 158: $f_2[2150]^{0}_{\mu ,\nu }~({p_1})~-J/\psi^{0}_{\alpha }~({p_2})~ -\omega[782]^{0}_{\beta }~({p_3})~$

$$\begin{eqnarray*} &V_{158}=g~({p_1}_\alpha {p_1}_\beta {p_2}_\mu {p_2}_\nu f_{3... ...ha ,\beta }f_{334} \\ &+g_{\mu ,\alpha }g_{\nu , \beta }f_{332}) \end{eqnarray*}$$

Vertex 159: $f_2[2300]^{0}_{\mu ,\nu }~({p_1})~-J/\psi^{0}_{\alpha }~({p_2})~ -\gamma^{0}_{\beta }~({p_3})~$

$$\begin{eqnarray*} &V_{159}={\displaystyle{g \over 2}}~({p_1}^2{p_3}_\nu {p_3}_\... ...,\beta } f_{274}-2{p_3}_\nu {p_3}_\alpha g_{\mu ,\beta }f_{274}) \end{eqnarray*}$$

Vertex 160: $f_2[2300]^{0}_{\mu ,\nu }~({p_1})~-J/\psi^{0}_{\alpha }~({p_2})~ -\omega[782]^{0}_{\beta }~({p_3})~$

$$\begin{eqnarray*} &V_{160}=g~({p_1}_\alpha {p_1}_\beta {p_2}_\mu {p_2}_\nu f_{2... ...ha ,\beta }f_{270} \\ &+g_{\mu ,\alpha }g_{\nu , \beta }f_{268}) \end{eqnarray*}$$

Vertex 161: $f_2[2340]^{0}_{\mu ,\nu }~({p_1})~-J/\psi^{0}_{\alpha }~({p_2})~ -\gamma^{0}_{\beta }~({p_3})~$

$$\begin{eqnarray*} &V_{161}={\displaystyle{g \over 2}}~({p_1}^2{p_3}_\nu {p_3}_\... ...,\beta } f_{210}-2{p_3}_\nu {p_3}_\alpha g_{\mu ,\beta }f_{210}) \end{eqnarray*}$$

Vertex 162: $J/\psi^{0}_{\mu }~({p_1})~-\omega^h[1900]^{0}_{\nu }~({p_2})~- \gamma^{0}_{\alpha }~({p_3})~$

$$\begin{eqnarray*} &V_{162}={\displaystyle{gi \over 2}}~(-{p_1}^2{p_3}_\mu g_{\n... ...\mu g_{\nu ,\alpha }f_{182}+2{p_3}_\nu g_{\mu ,\alpha } f_{182}) \end{eqnarray*}$$

Vertex 163: $J/\psi^{0}_{\mu }~({p_1})~-\omega[782]^{0}_{\nu }~({p_2})~- \omega^h[1900]^{0}_{\alpha }~({p_3})~$

$$\begin{eqnarray*} &V_{163}=gi~({p_1}_\nu {p_1}_\alpha {p_2}_\mu f_{181}+{p_1}_\... ..._\alpha g_{\mu ,\nu }f_{178}+{p_2}_\mu g_{\nu ,\alpha } f_{179}) \end{eqnarray*}$$

Vertex 164: $J/\psi^{0}_{\mu }~({p_1})~-\phi[1020]^{0}_{\nu }~({p_2})~- \omega^h[1900]^{0}_{\alpha }~({p_3})~$

$$\begin{eqnarray*} &V_{164}=gi~({p_1}_\nu {p_1}_\alpha {p_2}_\mu f_{177}+{p_1}_\... ..._\alpha g_{\mu ,\nu }f_{174}+{p_2}_\mu g_{\nu ,\alpha } f_{175}) \end{eqnarray*}$$

Vertex 165: $J/\psi^{0}_{\mu }~({p_1})~-h_1[1170]^{0}_{\nu }~({p_2})~- \omega^h[1900]^{0}_{\alpha }~({p_3})~$

$$\begin{eqnarray*} &V_{165}=-gi~({p_2}_\mu \epsilon_{{p_1},{p_2},\nu ,\alpha }f_... ...,\nu ,\alpha }f_{172}+\epsilon_{{p_2},\mu ,\nu ,\alpha }f_{173}) \end{eqnarray*}$$

Vertex 166: $J/\psi^{0}_{\mu }~({p_1})~-\gamma^{0}_{\nu }~({p_2})~-\eta^{0}( {p_3})~$

$$\begin{eqnarray*} &V_{166}=-\epsilon_{{p_1},{p_2},\mu ,\nu }f_{57}g \end{eqnarray*}$$

Vertex 167: $J/\psi^{0}_{\mu }~({p_1})~-\gamma^{0}_{\nu }~({p_2})~- f_0[1370]^{0}({p_3})~$

$$\begin{eqnarray*} &V_{167}={\displaystyle{f_{56}g \over 2}}~({p_1}^2g_{\mu ,\nu }+2{p_1}_\nu {p_2}_\mu -{p_3}^2g_{\mu ,\nu }) \end{eqnarray*}$$

Vertex 168: $J/\psi^{0}_{\mu }~({p_1})~-\gamma^{0}_{\nu }~({p_2})~- f_0[1710]^{0}({p_3})~$

$$\begin{eqnarray*} &V_{168}={\displaystyle{f_{55}g \over 2}}~({p_1}^2g_{\mu ,\nu }+2{p_1}_\nu {p_2}_\mu -{p_3}^2g_{\mu ,\nu }) \end{eqnarray*}$$

Vertex 169: $J/\psi^{0}_{\mu }~({p_1})~-\gamma^{0}_{\nu }~({p_2})~- f_0[2020]^{0}({p_3})~$

$$\begin{eqnarray*} &V_{169}={\displaystyle{f_{54}g \over 2}}~({p_1}^2g_{\mu ,\nu }+2{p_1}_\nu {p_2}_\mu -{p_3}^2g_{\mu ,\nu }) \end{eqnarray*}$$

Vertex 170: $J/\psi^{0}_{\mu }~({p_1})~-\gamma^{0}_{\nu }~({p_2})~- f_0[2100]^{0}({p_3})~$

$$\begin{eqnarray*} &V_{170}={\displaystyle{f_{53}g \over 2}}~({p_1}^2g_{\mu ,\nu }+2{p_1}_\nu {p_2}_\mu -{p_3}^2g_{\mu ,\nu }) \end{eqnarray*}$$

Vertex 171: $J/\psi^{0}_{\mu }~({p_1})~-\gamma^{0}_{\nu }~({p_2})~- f_0[2200]^{0}({p_3})~$

$$\begin{eqnarray*} &V_{171}={\displaystyle{f_{52}g \over 2}}~({p_1}^2g_{\mu ,\nu }+2{p_1}_\nu {p_2}_\mu -{p_3}^2g_{\mu ,\nu }) \end{eqnarray*}$$

Vertex 172: $J/\psi^{0}_{\mu }~({p_1})~-\gamma^{0}_{\nu }~({p_2})~- f_0[2330]^{0}({p_3})~$

$$\begin{eqnarray*} &V_{172}={\displaystyle{f_{51}g \over 2}}~({p_1}^2g_{\mu ,\nu }+2{p_1}_\nu {p_2}_\mu -{p_3}^2g_{\mu ,\nu }) \end{eqnarray*}$$

Vertex 173: $J/\psi^{0}_{\mu }~({p_1})~-\omega[782]^{0}_{\nu }~({p_2})~- \eta^{0}({p_3})~$

$$\begin{eqnarray*} &V_{173}=-\epsilon_{{p_1},{p_2},\mu ,\nu }f_{50}g \end{eqnarray*}$$

Vertex 174: $J/\psi^{0}_{\mu }~({p_1})~-\omega[782]^{0}_{\nu }~({p_2})~- f_0[1370]^{0}({p_3})~$

$$\begin{eqnarray*} &V_{174}=g~({p_1}_\nu {p_2}_\mu f_{49}+g_{\mu ,\nu }f_{48}) \end{eqnarray*}$$

Vertex 175: $J/\psi^{0}_{\mu }~({p_1})~-\omega[782]^{0}_{\nu }~({p_2})~- f_0[1710]^{0}({p_3})~$

$$\begin{eqnarray*} &V_{175}=g~({p_1}_\nu {p_2}_\mu f_{47}+g_{\mu ,\nu }f_{46}) \end{eqnarray*}$$

Vertex 176: $J/\psi^{0}_{\mu }~({p_1})~-\omega[782]^{0}_{\nu }~({p_2})~- f_0[2020]^{0}({p_3})~$

$$\begin{eqnarray*} &V_{176}=g~({p_1}_\nu {p_2}_\mu f_{45}+g_{\mu ,\nu }f_{44}) \end{eqnarray*}$$

Vertex 177: $J/\psi^{0}_{\mu }~({p_1})~-\omega[782]^{0}_{\nu }~({p_2})~- f_0[2100]^{0}({p_3})~$

$$\begin{eqnarray*} &V_{177}=g~({p_1}_\nu {p_2}_\mu f_{43}+g_{\mu ,\nu }f_{42}) \end{eqnarray*}$$

Vertex 178: $J/\psi^{0}_{\mu }~({p_1})~-\omega[782]^{0}_{\nu }~({p_2})~- f_0[2200]^{0}({p_3})~$

$$\begin{eqnarray*} &V_{178}=g~({p_1}_\nu {p_2}_\mu f_{41}+g_{\mu ,\nu }f_{40}) \end{eqnarray*}$$

Vertex 179: $J/\psi^{0}_{\mu }~({p_1})~-\phi[1020]^{0}_{\nu }~({p_2})~- \eta^{0}({p_3})~$

$$\begin{eqnarray*} &V_{179}=-\epsilon_{{p_1},{p_2},\mu ,\nu }f_{39}g \end{eqnarray*}$$

Vertex 180: $J/\psi^{0}_{\mu }~({p_1})~-\phi[1020]^{0}_{\nu }~({p_2})~- f_0[1370]^{0}({p_3})~$

$$\begin{eqnarray*} &V_{180}=g~({p_1}_\nu {p_2}_\mu f_{38}+g_{\mu ,\nu }f_{37}) \end{eqnarray*}$$

Vertex 181: $J/\psi^{0}_{\mu }~({p_1})~-\phi[1020]^{0}_{\nu }~({p_2})~- f_0[1710]^{0}({p_3})~$

$$\begin{eqnarray*} &V_{181}=g~({p_1}_\nu {p_2}_\mu f_{36}+g_{\mu ,\nu }f_{35}) \end{eqnarray*}$$

Vertex 182: $J/\psi^{0}_{\mu }~({p_1})~-\phi[1020]^{0}_{\nu }~({p_2})~- f_0[2020]^{0}({p_3})~$

$$\begin{eqnarray*} &V_{182}=g~({p_1}_\nu {p_2}_\mu f_{34}+g_{\mu ,\nu }f_{33}) \end{eqnarray*}$$

Vertex 183: $J/\psi^{0}_{\mu }~({p_1})~-h_1[1170]^{0}_{\nu }~({p_2})~- \eta^{0}({p_3})~$

$$\begin{eqnarray*} &V_{183}=g~({p_1}_\nu {p_2}_\mu f_{32}+g_{\mu ,\nu }f_{31}) \end{eqnarray*}$$

Vertex 184: $J/\psi^{0}_{\mu }~({p_1})~-h_1[1170]^{0}_{\nu }~({p_2})~- f_0[1370]^{0}({p_3})~$

$$\begin{eqnarray*} &V_{184}=-\epsilon_{{p_1},{p_2},\mu ,\nu }f_{30}g \end{eqnarray*}$$

Vertex 185: $J/\psi^{0}_{\mu }~({p_1})~-h_1[1170]^{0}_{\nu }~({p_2})~- f_0[1710]^{0}({p_3})~$

$$\begin{eqnarray*} &V_{185}=-\epsilon_{{p_1},{p_2},\mu ,\nu }f_{29}g \end{eqnarray*}$$

Vertex 186: $J/\psi^{0}_{\mu }~({p_1})~-h_1[1380]^{0}_{\nu }~({p_2})~- \eta^{0}({p_3})~$

$$\begin{eqnarray*} &V_{186}=g~({p_1}_\nu {p_2}_\mu f_{28}+g_{\mu ,\nu }f_{27}) \end{eqnarray*}$$

Vertex 187: $J/\psi^{0}_{\mu }~({p_1})~-h_1[1380]^{0}_{\nu }~({p_2})~- f_0[1370]^{0}({p_3})~$

$$\begin{eqnarray*} &V_{187}=-\epsilon_{{p_1},{p_2},\mu ,\nu }f_{26}g \end{eqnarray*}$$

Vertex 188: $J/\psi^{0}_{\mu }~({p_1})~-\omega[1420]^{0}_{\nu }~({p_2})~- \eta^{0}({p_3})~$

$$\begin{eqnarray*} &V_{188}=-\epsilon_{{p_1},{p_2},\mu ,\nu }f_{25}g \end{eqnarray*}$$

Vertex 189: $J/\psi^{0}_{\mu }~({p_1})~-\omega[1420]^{0}_{\nu }~({p_2})~- f_0[1370]^{0}({p_3})~$

$$\begin{eqnarray*} &V_{189}=g~({p_1}_\nu {p_2}_\mu f_{24}+g_{\mu ,\nu }f_{23}) \end{eqnarray*}$$

Vertex 190: $J/\psi^{0}_{\mu }~({p_1})~-h_1[1595]^{0}_{\nu }~({p_2})~- \eta^{0}({p_3})~$

$$\begin{eqnarray*} &V_{190}=g~({p_1}_\nu {p_2}_\mu f_{22}+g_{\mu ,\nu }f_{21}) \end{eqnarray*}$$

Vertex 191: $J/\psi^{0}_{\mu }~({p_1})~-h_1[1595]^{0}_{\nu }~({p_2})~- f_0[1370]^{0}({p_3})~$

$$\begin{eqnarray*} &V_{191}=-\epsilon_{{p_1},{p_2},\mu ,\nu }f_{20}g \end{eqnarray*}$$

Vertex 192: $J/\psi^{0}_{\mu }~({p_1})~-\omega_[1650]^{0}_{\nu }~({p_2})~- \eta^{0}({p_3})~$

$$\begin{eqnarray*} &V_{192}=-\epsilon_{{p_1},{p_2},\mu ,\nu }f_{19}g \end{eqnarray*}$$

Vertex 193: $J/\psi^{0}_{\mu }~({p_1})~-\omega_[1650]^{0}_{\nu }~({p_2})~- f_0[1370]^{0}({p_3})~$

$$\begin{eqnarray*} &V_{193}=g~({p_1}_\nu {p_2}_\mu f_{18}+g_{\mu ,\nu }f_{17}) \end{eqnarray*}$$

Vertex 194: $J/\psi^{0}_{\mu }~({p_1})~-\phi[1680]^{0}_{\nu }~({p_2})~- \eta^{0}({p_3})~$

$$\begin{eqnarray*} &V_{194}=-\epsilon_{{p_1},{p_2},\mu ,\nu }f_{16}g \end{eqnarray*}$$

Vertex 195: $J/\psi^{0}_{\mu }~({p_1})~-\phi[1680]^{0}_{\nu }~({p_2})~- f_0[1370]^{0}({p_3})~$

$$\begin{eqnarray*} &V_{195}=g~({p_1}_\nu {p_2}_\mu f_{15}+g_{\mu ,\nu }f_{14}) \end{eqnarray*}$$

Vertex 196: $J/\psi^{0}_{\mu }~({p_1})~-e^+({p_2})~-e^-({p_3})~$

$$\begin{eqnarray*} &V_{196}=f_{6}g~\gamma_\mu \end{eqnarray*}$$