- 24,488
- 15,057
I still don't understand, where there should be an analogy between Ohm's Law and Newtonian gravitation. Maybe, if you consider the simple Drude model of conductivity, it's the fall of a not too fast body including linear friction, but what does this analogy help in any way. At the end you have to solve the (not too complicated) equation of motion
$$\ddot{x}=g-\gamma \dot{x}.$$
Where ##g=q E/m## for a charge in a homoegeneous electric field within a conductor or ##g=9.81 \, \text{m}/\text{s}^2## and ##\gamma## some friction coefficient.
$$\ddot{x}=g-\gamma \dot{x}.$$
Where ##g=q E/m## for a charge in a homoegeneous electric field within a conductor or ##g=9.81 \, \text{m}/\text{s}^2## and ##\gamma## some friction coefficient.