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| Q^{\downarrow}_{AQ}(t)= B \cdot \sum_\alpha W_{eD}
\left( \frac{ (t-\tau_\alpha) \chi_a}{r_e^2}, \frac{r_a}{r_e} \right)\Delta p_\alpha
= B \cdot W_{eD}
\left( \frac{ (t-\tau_1) \chi_a}{r_e^2}, \frac{r_a}{r_e} \right)\Delta p_1 +
B \cdot W_{eD}
\left( \frac{ (t-\tau_2) \chi_a}{r_e^2}, \frac{r_a}{r_e} \right)\Delta p_2
+ ... B \cdot W_{eD}
\left( \frac{ (t-\tau_N) \chi_a}{r_e^2}, \frac{r_a}{r_e} \right)\Delta p_N |
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This computational scheme is called superposition in time domain.
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