Is there an analytical solution (in the general case) to the following differential system (Cauchy Problem) :
$\dot{f}=\frac{Af}{(f^2+g^2)^{1/2}}$
$\dot{g}=\frac{Bg}{(f^2+g^2)^{1/2}}$
with the initial conditions $f(0)=f_0$ and $g(0)=g_0$
Thank you.
Is there an analytical solution (in the general case) to the following differential system (Cauchy Problem) :
$\dot{f}=\frac{Af}{(f^2+g^2)^{1/2}}$
$\dot{g}=\frac{Bg}{(f^2+g^2)^{1/2}}$
with the initial conditions $f(0)=f_0$ and $g(0)=g_0$
Thank you.
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