Higgs-quark-quark 8 Vertices

There are 8 vertices in the section

Vertex 7 and type=1: $\overline{t}({p_1})~-t({p_2})~-h({p_3})~$

$$\begin{eqnarray*}& {a_L^{SFF}}(7)=\displaystyle{-{\cos {\alpha}} ~{m_{t}}~g~i~ ... ...{-{\cos {\alpha}} ~{m_{t}}~g~i~ \over 2~{\sin {\beta}} ~{m_{Z}}~}\end{eqnarray*}$$

Vertex 8 and type=1: $\overline{t}({p_1})~-t({p_2})~-H({p_3})~$

$$\begin{eqnarray*}& {a_L^{SFF}}(8)=\displaystyle{-{\sin {\alpha}} ~{m_{t}}~g~i~ ... ...{-{\sin {\alpha}} ~{m_{t}}~g~i~ \over 2~{\sin {\beta}} ~{m_{Z}}~}\end{eqnarray*}$$

Vertex 10 and type=1: $\overline{t}({p_1})~-t({p_2})~-A({p_3})~$

$$\begin{eqnarray*}& {a_L^{SFF}}(10)=\displaystyle{{\cos {\beta}} ~{m_{t}}~g~ \ov... ...yle{-{\cos {\beta}} ~{m_{t}}~g~ \over 2~{\sin {\beta}} ~{m_{Z}}~}\end{eqnarray*}$$

Vertex 12 and type=1: $\overline{t}({p_1})~-H^+({p_3})~-b({p_2})~$

$$\begin{eqnarray*}& {a_L^{SFF}}(12)=\displaystyle{ \sqrt{2}~{\cos {\beta}} ~{m_{... ...2}~{\sin {\beta}} ~{m_{b}}~g~i~ \over 2~{\cos {\beta}} ~{m_{Z}}~}\end{eqnarray*}$$

Vertex 13 and type=1: $\overline{b}({p_1})~-b({p_2})~-h({p_3})~$

$$\begin{eqnarray*}& {a_L^{SFF}}(13)=\displaystyle{{\sin {\alpha}} ~{m_{b}}~g~i~ ... ...e{{\sin {\alpha}} ~{m_{b}}~g~i~ \over 2~{\cos {\beta}} ~{m_{Z}}~}\end{eqnarray*}$$

Vertex 14 and type=1: $\overline{b}({p_1})~-b({p_2})~-H({p_3})~$

$$\begin{eqnarray*}& {a_L^{SFF}}(14)=\displaystyle{-{\cos {\alpha}} ~{m_{b}}~g~i~... ...{-{\cos {\alpha}} ~{m_{b}}~g~i~ \over 2~{\cos {\beta}} ~{m_{Z}}~}\end{eqnarray*}$$

Vertex 16 and type=1: $\overline{b}({p_1})~-t({p_2})~-H^-({p_3})~$

$$\begin{eqnarray*}& {a_L^{SFF}}(16)=\displaystyle{ \sqrt{2}~{\sin {\beta}} ~{m_{... ...2}~{\cos {\beta}} ~{m_{t}}~g~i~ \over 2~{\sin {\beta}} ~{m_{Z}}~}\end{eqnarray*}$$

Vertex 18 and type=1: $\overline{b}({p_1})~-b({p_2})~-A({p_3})~$

$$\begin{eqnarray*}& {a_L^{SFF}}(18)=\displaystyle{{\sin {\beta}} ~{m_{b}}~g~ \ov... ...yle{-{\sin {\beta}} ~{m_{b}}~g~ \over 2~{\cos {\beta}} ~{m_{Z}}~}\end{eqnarray*}$$