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  • sasmodels/models/core_shell_bicelle_elliptical.py

    r8f04da4 r30b60d2  
    4242 
    4343    I(Q,\alpha,\psi) = \frac{\text{scale}}{V_t} \cdot 
    44         F(Q,\alpha, \psi)^2.sin(\alpha) + \text{background} 
     44        F(Q,\alpha, \psi)^2 \cdot sin(\alpha) + \text{background} 
    4545 
    46 where a numerical integration of $F(Q,\alpha, \psi)^2.sin(\alpha)$ is carried out over \alpha and \psi for: 
     46where a numerical integration of $F(Q,\alpha, \psi)^2 \cdot sin(\alpha)$ is carried out over \alpha and \psi for: 
    4747 
    4848.. math:: 
     49    :nowrap: 
    4950 
    50         \begin{align} 
     51    \begin{align*} 
    5152    F(Q,\alpha,\psi) = &\bigg[ 
    5253    (\rho_c - \rho_f) V_c \frac{2J_1(QR'sin \alpha)}{QR'sin\alpha}\frac{sin(QLcos\alpha/2)}{Q(L/2)cos\alpha} \\ 
     
    5455    &+(\rho_r - \rho_s) V_t \frac{2J_1(Q(R'+t_r)sin\alpha)}{Q(R'+t_r)sin\alpha}\frac{sin(Q(L/2+t_f)cos\alpha)}{Q(L/2+t_f)cos\alpha} 
    5556    \bigg] 
    56     \end{align} 
     57    \end{align*} 
    5758 
    5859where 
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