Page History

q^\frac{d Q^{\downarrow}_{AQ}(t)= J \cdot \frac{\partial p_a}{\partial r}}}{dt} = q^{\downarrow}_{AQ}(t)

\frac{d Q^q^{\downarrow}_{AQ}}{dt} = q^{\downarrow}_{AQ}(t(t)= J \cdot \frac{\partial p_a}{\partial r}(t, r=r_e)

p_a(t, r)= p(0) + \int_0^t p_1(t-\tau) \dot p(\tau) d\tau

\frac{\partial p_1}{\partial t_D} =  \frac{\partial^2 p_1}{\partial r_D^2} + \frac{1}{r_D}\cdot \frac{\partial p_1}{\partial r_D}

p_1(t = 0, r)= 0

\frac{\partial p_1}{\partial r_D}(t, r=r_a) = 0